(a) The measurement of a .

Question

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Answer 1

Question

Chapter 28, Problem 7A

To determine

(a)

The measurement of $a$ .

Expert Solution

Answer to Problem 7A

The measurement of $a$ is $(3 32)′′$ .

Explanation of Solution

Given information:

The below figure represent the Metric steel Rule.

EBK MATHEMATICS FOR MACHINE TECHNOLOGY, Chapter 28, Problem 7A

Figure-(1)

Write the expression for the measurement by the enlarged fractional rule.

$M=F+T(1 32)′′$ ........ (I)

Here, the measurement by the enlarged fractional rule is $M$ , the total measurement of scale nearest of the point is $F$ and the fractional measurement of scale nearest of the point is $T$ .

Here, the total measurement of scale nearest of $a$ is $0$ and the fractional measurement of scale nearest of $a$ is $3$ as shown in Figure-(1).

Calculation:

Substitute $3$ for $T$ and $0$ for $F$ in Equation (I).

$M=0+(3)( 1 32)′′=(3)( 1 32)′′=( 3 32)′′$

Conclusion:

The measurement of $a$ is $(3 32)′′$ .

To determine

(b)

The measurement of $b$ .

Expert Solution

Answer to Problem 7A

The measurement of $b$ is $(5 16)′′$ .

Explanation of Solution

Given information:

Here, the total measurement of scale nearest of $b$ is $0$ and the fractional measurement of scale nearest of $b$ is $10$ as shown in Figure-(1).

Calculation:

Substitute $0$ for $T$ and $10$ for $F$ in Equation (I).

$M=(0)+(10)( 1 32)′′=(10)( 1 32)′′=( 5 16)′′$

Conclusion:

The measurement of $b$ is $(5 16)′′$ .

To determine

(c)

The measurement of $c$ .

Expert Solution

Answer to Problem 7A

The measurement of $c$ is $0.5″$ .

Explanation of Solution

Given information:

Here, the total measurement of scale nearest of $c$ is $0$ and the fractional measurement of scale nearest of $c$ is $16$ as shown in Figure-(1).

Calculation:

Substitute $0$ for $T$ and $16$ for $F$ in Equation (I).

$M=(0)+(16)( 1 32)′′=(16)( 1 32)′′=( 1 2)′′=0.5″$

Conclusion:

The measurement of $c$ is $0.5′′$ .

To determine

(d)

The measurement of $d$ .

Expert Solution

Answer to Problem 7A

The measurement of $d$ is $(58)′′$ .

Explanation of Solution

Given information:

Here, the total measurement of scale nearest of $d$ is $0.5″$ and the fractional measurement of scale nearest of $d$ is $4$ as shown in Figure-(1).

Calculation:

Substitute $0.5″$ for $T$ and $4$ for $F$ in Equation (I).

$M=0.5″+(4)( 1 32)′′=( 1 2)′′+( 1 8)′′=( 5 8)′′$

Conclusion:

The measurement of $d$ is $(58)′′$ .

To determine

(e)

The measurement of $e$ .

Expert Solution

Answer to Problem 7A

The measurement of $e$ is $(34)′′$ .

Explanation of Solution

Given information:

Here, the total measurement of scale nearest of $e$ is $0.5″$ and the fractional measurement of scale nearest of $e$ is $8$ as shown in Figure-(1).

Calculation:

Substitute $0.5″$ for $T$ and $8$ for $F$ in Equation (I).

$M=(0.5″)+(8)( 1 32)′′=( 1 2)′′+( 1 4)′′=( 3 4)′′$

Conclusion:

The measurement of $e$ is $(34)′′$ .

To determine

(f)

The measurement of $f$ .

Expert Solution

Answer to Problem 7A

The measurement of $f$ is $( 29 32)′′$ .

Explanation of Solution

Given information:

Here, the total measurement of scale nearest of $f$ is $0.5″$ and the fractional measurement of scale nearest of $f$ is $13$ as shown in Figure-(1).

Calculation:

Substitute $0.5″$ for $T$ and $13$ for $F$ in Equation (I).

$M=(0.5″)+(13)( 1 32)′′=( 1 2)′′+( 13 32)′′=( 29 32)′′$

Conclusion:

The measurement of $f$ is $( 29 32)′′$ .

To determine

(g)

The measurement of $g$ .

Expert Solution

Answer to Problem 7A

The measurement of $g$ is $( 35 32)′′$ .

Explanation of Solution

Given information:

Here, the total measurement of scale nearest of $g$ is $1″$ and the fractional measurement of scale nearest of $g$ is $3$ as shown in Figure-(1).

Calculation:

Substitute $1″$ for $T$ and $3$ for $F$ in Equation (I).

$M=(1″)+(3)( 1 32)′′=(1″)+( 3 32)′′=( 35 32)′′$

Conclusion:

The measurement of $g$ is $( 35 32)′′$ .

To determine

(h)

The measurement of h.

Expert Solution

Answer to Problem 7A

The measurement of h is $( 21 16)′′$ .

Explanation of Solution

Given information:

Here, the total measurement of scale nearest of h is $1″$ and the fractional measurement of scale nearest of h is $10$ as shown in Figure-(1).

Calculation:

Substitute $1″$ for $T$ and $10$ for $F$ in Equation (I).

$M=(1″)+(10)( 1 32)′′=(1″)+( 5 16)′′=( 21 16)′′$

Conclusion:

The measurement of h is $( 21 16)′′$ .

To determine

(i)

The measurement of i.

Expert Solution

Answer to Problem 7A

The measurement of i is $(5 64)′′$ .

Explanation of Solution

Given information:

Write the expression of measurement of the enlarged decimal rule.

$M=F(1 32)′′+T(1 64)′′$ ........ (II)

Here, the total measurement of scale nearest of $i$ is $2$ and the fractional measurement of scale nearest of $i$ is $1$ as shown in Figure-(1).

Calculation:

Substitute $2$ for $F$ and $1$ for $T$ in Equation (II).

$M=2( 1 32)′′+( 1 64)′′=( 1 6)′′+( 1 64)′′=( 5 64)′′$

Conclusion:

The measurement of i is $(5 64)′′$ .

To determine

(j)

The measurement of $j$ .

Expert Solution

Answer to Problem 7A

The measurement of $j$ is $(7 32)′′$ .

Explanation of Solution

Given information:

Here, the total measurement of scale nearest of $j$ is $6$ and the fractional measurement of scale nearest of $c$ is $2$ as shown in Figure-(1).

Calculation:

Substitute $6$ for $F$ and $2$ for $T$ in Equation (II).

$M=(6)( 1 32)′′+(2)( 1 64)′′=( 3 16)′′+( 1 32)′′=( 7 32)′′$

Conclusion:

The measurement of $j$ is $(7 32)′′$ .

To determine

(k)

The measurement of $k$ .

Expert Solution

Answer to Problem 7A

The measurement of $k$ is $(38)′′$ .

Explanation of Solution

Given information:

Here, the total measurement of scale nearest of k is $0$ and the fractional measurement of scale nearest of k is $12$ as shown in Figure-(1).

Calculation:

Substitute $0$ for $T$ and $12$ for $F$ in Equation (I).

$M=(0)+(12)( 1 32)′′=( 3 8)′′$

Conclusion:

The measurement of $k$ is $(38)′′$ .

To determine

(l)

The measurement of l.

Expert Solution

Answer to Problem 7A

The measurement of l is $( 35 64)′′$ .

Explanation of Solution

Given information:

Here, the total measurement of scale nearest of l is $5$ and the fractional measurement of scale nearest of l is $1$ as shown in Figure-(1).

Write the expression for the enlarged decimal rule.

$M=T1+F(1 32)′′+T(1 64)′′$ ...... (III)

Here, the total measurement is $T1$ .

Calculation:

Substitute $(38)′′$ for $T1$ , $5$ for $F$ and $1$ for $T$ in Equation (II).

$M=( 3 8)′′+5( 1 32)′′+(1)( 1 64)′′=( 3 8)′′+( 5 32)′′+( 1 64)′′=( 35 64)′′$

Conclusion:

The measurement of l is $( 35 64)′′$ .

To determine

(m)

The measurement of m.

Expert Solution

Answer to Problem 7A

The measurement of m is $( 51 64)′′$ .

Explanation of Solution

Given information:

Here, the total measurement of scale nearest of m is $24$ and the fractional measurement of scale nearest of $m$ is $3$ as shown in Figure-(1).

Calculation:

Substitute $24$ for $F$ and $3$ for $T$ in Equation (I).

$M=(24)( 1 32)′′+(3)( 1 64)′′=( 51 64)′′$

Conclusion:

The measurement of m is $( 51 64)′′$ .

To determine

(n)

The measurement of n.

Expert Solution

Answer to Problem 7A

The measurement of n is $( 31 32)′′$ .

Explanation of Solution

Given information:

Write the expression of measurement of the enlarged decimal rule.

$M=T1−T(1 64)′′$ ........ (IV)

Here, the total measurement is $T1$ .

Here, the fractional measurement of scale nearest of n is $2$ and the total measurement is $1″$ as shown in Figure-(1).

Calculation:

Substitute $1″$ for $T1$ and $2$ for $T$ in Equation (IV).

$M=(1″)−2( 1 64)′′=(1″)−( 1 32)′′=( 31 32)′′$

Conclusion:

The measurement of n is $( 31 32)′′$ .

To determine

(o)

The measurement of o.

Expert Solution

Answer to Problem 7A

The measurement of o is $(1 15 64)′′$ .

Explanation of Solution

Given information:

Here, the total measurement of scale nearest of m is $7$ , the fractional measurement of scale nearest of m is $1$ and the total measurement is $1″$ as shown in Figure-(1).

Calculation:

Substitute $1″$ for $T1$ , $7$ for $F$ and $1$ for $T$ in Equation (III).

$M=(1″)+(7)( 1 32)′′+(1)( 1 64)′′=(1″)+( 7 32)′′+( 1 64)′′=(1 15 64)′′$

Conclusion:

The measurement of o is $(1 15 64)′′$ .

To determine

(o)

The measurement of p.

Expert Solution

Answer to Problem 7A

The measurement of p is $(1 29 64)′′$ .

Explanation of Solution

Given information:

Here, the total measurement of scale nearest of m is $4$ , the fractional measurement of scale nearest of m is $1$ and the total measurement is $( 21 16)′′$ as shown in Figure-(1).

Calculation:

Substitute $( 21 16)′′$ for $T1$ , $4$ for $F$ and $1$ for $F$ in Equation (IV).

$M=( 21 16)′′+(4)( 1 32)′′+(1)( 1 64)′′=( 21 16)′′+( 1 8)′′+( 1 64)′′=( 29 64)′′$

Conclusion:

The measurement of p is $(1 29 64)′′$ .

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Answer 2

Question

Chapter 28, Problem 7A

To determine

(a)

The measurement of $a$ .

Expert Solution

Answer to Problem 7A

The measurement of $a$ is $(3 32)′′$ .

Explanation of Solution

Given information:

The below figure represent the Metric steel Rule.

EBK MATHEMATICS FOR MACHINE TECHNOLOGY, Chapter 28, Problem 7A

Figure-(1)

Write the expression for the measurement by the enlarged fractional rule.

$M=F+T(1 32)′′$ ........ (I)

Here, the measurement by the enlarged fractional rule is $M$ , the total measurement of scale nearest of the point is $F$ and the fractional measurement of scale nearest of the point is $T$ .

Here, the total measurement of scale nearest of $a$ is $0$ and the fractional measurement of scale nearest of $a$ is $3$ as shown in Figure-(1).

Calculation:

Substitute $3$ for $T$ and $0$ for $F$ in Equation (I).

$M=0+(3)( 1 32)′′=(3)( 1 32)′′=( 3 32)′′$

Conclusion:

The measurement of $a$ is $(3 32)′′$ .

To determine

(b)

The measurement of $b$ .

Expert Solution

Answer to Problem 7A

The measurement of $b$ is $(5 16)′′$ .

Explanation of Solution

Given information:

Here, the total measurement of scale nearest of $b$ is $0$ and the fractional measurement of scale nearest of $b$ is $10$ as shown in Figure-(1).

Calculation:

Substitute $0$ for $T$ and $10$ for $F$ in Equation (I).

$M=(0)+(10)( 1 32)′′=(10)( 1 32)′′=( 5 16)′′$

Conclusion:

The measurement of $b$ is $(5 16)′′$ .

To determine

(c)

The measurement of $c$ .

Expert Solution

Answer to Problem 7A

The measurement of $c$ is $0.5″$ .

Explanation of Solution

Given information:

Here, the total measurement of scale nearest of $c$ is $0$ and the fractional measurement of scale nearest of $c$ is $16$ as shown in Figure-(1).

Calculation:

Substitute $0$ for $T$ and $16$ for $F$ in Equation (I).

$M=(0)+(16)( 1 32)′′=(16)( 1 32)′′=( 1 2)′′=0.5″$

Conclusion:

The measurement of $c$ is $0.5′′$ .

To determine

(d)

The measurement of $d$ .

Expert Solution

Answer to Problem 7A

The measurement of $d$ is $(58)′′$ .

Explanation of Solution

Given information:

Here, the total measurement of scale nearest of $d$ is $0.5″$ and the fractional measurement of scale nearest of $d$ is $4$ as shown in Figure-(1).

Calculation:

Substitute $0.5″$ for $T$ and $4$ for $F$ in Equation (I).

$M=0.5″+(4)( 1 32)′′=( 1 2)′′+( 1 8)′′=( 5 8)′′$

Conclusion:

The measurement of $d$ is $(58)′′$ .

To determine

(e)

The measurement of $e$ .

Expert Solution

Answer to Problem 7A

The measurement of $e$ is $(34)′′$ .

Explanation of Solution

Given information:

Here, the total measurement of scale nearest of $e$ is $0.5″$ and the fractional measurement of scale nearest of $e$ is $8$ as shown in Figure-(1).

Calculation:

Substitute $0.5″$ for $T$ and $8$ for $F$ in Equation (I).

$M=(0.5″)+(8)( 1 32)′′=( 1 2)′′+( 1 4)′′=( 3 4)′′$

Conclusion:

The measurement of $e$ is $(34)′′$ .

To determine

(f)

The measurement of $f$ .

Expert Solution

Answer to Problem 7A

The measurement of $f$ is $( 29 32)′′$ .

Explanation of Solution

Given information:

Here, the total measurement of scale nearest of $f$ is $0.5″$ and the fractional measurement of scale nearest of $f$ is $13$ as shown in Figure-(1).

Calculation:

Substitute $0.5″$ for $T$ and $13$ for $F$ in Equation (I).

$M=(0.5″)+(13)( 1 32)′′=( 1 2)′′+( 13 32)′′=( 29 32)′′$

Conclusion:

The measurement of $f$ is $( 29 32)′′$ .

To determine

(g)

The measurement of $g$ .

Expert Solution

Answer to Problem 7A

The measurement of $g$ is $( 35 32)′′$ .

Explanation of Solution

Given information:

Here, the total measurement of scale nearest of $g$ is $1″$ and the fractional measurement of scale nearest of $g$ is $3$ as shown in Figure-(1).

Calculation:

Substitute $1″$ for $T$ and $3$ for $F$ in Equation (I).

$M=(1″)+(3)( 1 32)′′=(1″)+( 3 32)′′=( 35 32)′′$

Conclusion:

The measurement of $g$ is $( 35 32)′′$ .

To determine

(h)

The measurement of h.

Expert Solution

Answer to Problem 7A

The measurement of h is $( 21 16)′′$ .

Explanation of Solution

Given information:

Here, the total measurement of scale nearest of h is $1″$ and the fractional measurement of scale nearest of h is $10$ as shown in Figure-(1).

Calculation:

Substitute $1″$ for $T$ and $10$ for $F$ in Equation (I).

$M=(1″)+(10)( 1 32)′′=(1″)+( 5 16)′′=( 21 16)′′$

Conclusion:

The measurement of h is $( 21 16)′′$ .

To determine

(i)

The measurement of i.

Expert Solution

Answer to Problem 7A

The measurement of i is $(5 64)′′$ .

Explanation of Solution

Given information:

Write the expression of measurement of the enlarged decimal rule.

$M=F(1 32)′′+T(1 64)′′$ ........ (II)

Here, the total measurement of scale nearest of $i$ is $2$ and the fractional measurement of scale nearest of $i$ is $1$ as shown in Figure-(1).

Calculation:

Substitute $2$ for $F$ and $1$ for $T$ in Equation (II).

$M=2( 1 32)′′+( 1 64)′′=( 1 6)′′+( 1 64)′′=( 5 64)′′$

Conclusion:

The measurement of i is $(5 64)′′$ .

To determine

(j)

The measurement of $j$ .

Expert Solution

Answer to Problem 7A

The measurement of $j$ is $(7 32)′′$ .

Explanation of Solution

Given information:

Here, the total measurement of scale nearest of $j$ is $6$ and the fractional measurement of scale nearest of $c$ is $2$ as shown in Figure-(1).

Calculation:

Substitute $6$ for $F$ and $2$ for $T$ in Equation (II).

$M=(6)( 1 32)′′+(2)( 1 64)′′=( 3 16)′′+( 1 32)′′=( 7 32)′′$

Conclusion:

The measurement of $j$ is $(7 32)′′$ .

To determine

(k)

The measurement of $k$ .

Expert Solution

Answer to Problem 7A

The measurement of $k$ is $(38)′′$ .

Explanation of Solution

Given information:

Here, the total measurement of scale nearest of k is $0$ and the fractional measurement of scale nearest of k is $12$ as shown in Figure-(1).

Calculation:

Substitute $0$ for $T$ and $12$ for $F$ in Equation (I).

$M=(0)+(12)( 1 32)′′=( 3 8)′′$

Conclusion:

The measurement of $k$ is $(38)′′$ .

To determine

(l)

The measurement of l.

Expert Solution

Answer to Problem 7A

The measurement of l is $( 35 64)′′$ .

Explanation of Solution

Given information:

Here, the total measurement of scale nearest of l is $5$ and the fractional measurement of scale nearest of l is $1$ as shown in Figure-(1).

Write the expression for the enlarged decimal rule.

$M=T1+F(1 32)′′+T(1 64)′′$ ...... (III)

Here, the total measurement is $T1$ .

Calculation:

Substitute $(38)′′$ for $T1$ , $5$ for $F$ and $1$ for $T$ in Equation (II).

$M=( 3 8)′′+5( 1 32)′′+(1)( 1 64)′′=( 3 8)′′+( 5 32)′′+( 1 64)′′=( 35 64)′′$

Conclusion:

The measurement of l is $( 35 64)′′$ .

To determine

(m)

The measurement of m.

Expert Solution

Answer to Problem 7A

The measurement of m is $( 51 64)′′$ .

Explanation of Solution

Given information:

Here, the total measurement of scale nearest of m is $24$ and the fractional measurement of scale nearest of $m$ is $3$ as shown in Figure-(1).

Calculation:

Substitute $24$ for $F$ and $3$ for $T$ in Equation (I).

$M=(24)( 1 32)′′+(3)( 1 64)′′=( 51 64)′′$

Conclusion:

The measurement of m is $( 51 64)′′$ .

To determine

(n)

The measurement of n.

Expert Solution

Answer to Problem 7A

The measurement of n is $( 31 32)′′$ .

Explanation of Solution

Given information:

Write the expression of measurement of the enlarged decimal rule.

$M=T1−T(1 64)′′$ ........ (IV)

Here, the total measurement is $T1$ .

Here, the fractional measurement of scale nearest of n is $2$ and the total measurement is $1″$ as shown in Figure-(1).

Calculation:

Substitute $1″$ for $T1$ and $2$ for $T$ in Equation (IV).

$M=(1″)−2( 1 64)′′=(1″)−( 1 32)′′=( 31 32)′′$

Conclusion:

The measurement of n is $( 31 32)′′$ .

To determine

(o)

The measurement of o.

Expert Solution

Answer to Problem 7A

The measurement of o is $(1 15 64)′′$ .

Explanation of Solution

Given information:

Here, the total measurement of scale nearest of m is $7$ , the fractional measurement of scale nearest of m is $1$ and the total measurement is $1″$ as shown in Figure-(1).

Calculation:

Substitute $1″$ for $T1$ , $7$ for $F$ and $1$ for $T$ in Equation (III).

$M=(1″)+(7)( 1 32)′′+(1)( 1 64)′′=(1″)+( 7 32)′′+( 1 64)′′=(1 15 64)′′$

Conclusion:

The measurement of o is $(1 15 64)′′$ .

To determine

(o)

The measurement of p.

Expert Solution

Answer to Problem 7A

The measurement of p is $(1 29 64)′′$ .

Explanation of Solution

Given information:

Here, the total measurement of scale nearest of m is $4$ , the fractional measurement of scale nearest of m is $1$ and the total measurement is $( 21 16)′′$ as shown in Figure-(1).

Calculation:

Substitute $( 21 16)′′$ for $T1$ , $4$ for $F$ and $1$ for $F$ in Equation (IV).

$M=( 21 16)′′+(4)( 1 32)′′+(1)( 1 64)′′=( 21 16)′′+( 1 8)′′+( 1 64)′′=( 29 64)′′$

Conclusion:

The measurement of p is $(1 29 64)′′$ .

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Answer 3

Question

Chapter 28, Problem 7A

To determine

(a)

The measurement of $a$ .

Expert Solution

Answer to Problem 7A

The measurement of $a$ is $(3 32)′′$ .

Explanation of Solution

Given information:

The below figure represent the Metric steel Rule.

EBK MATHEMATICS FOR MACHINE TECHNOLOGY, Chapter 28, Problem 7A

Figure-(1)

Write the expression for the measurement by the enlarged fractional rule.

$M=F+T(1 32)′′$ ........ (I)

Here, the measurement by the enlarged fractional rule is $M$ , the total measurement of scale nearest of the point is $F$ and the fractional measurement of scale nearest of the point is $T$ .

Here, the total measurement of scale nearest of $a$ is $0$ and the fractional measurement of scale nearest of $a$ is $3$ as shown in Figure-(1).

Calculation:

Substitute $3$ for $T$ and $0$ for $F$ in Equation (I).

$M=0+(3)( 1 32)′′=(3)( 1 32)′′=( 3 32)′′$

Conclusion:

The measurement of $a$ is $(3 32)′′$ .

To determine

(b)

The measurement of $b$ .

Expert Solution

Answer to Problem 7A

The measurement of $b$ is $(5 16)′′$ .

Explanation of Solution

Given information:

Here, the total measurement of scale nearest of $b$ is $0$ and the fractional measurement of scale nearest of $b$ is $10$ as shown in Figure-(1).

Calculation:

Substitute $0$ for $T$ and $10$ for $F$ in Equation (I).

$M=(0)+(10)( 1 32)′′=(10)( 1 32)′′=( 5 16)′′$

Conclusion:

The measurement of $b$ is $(5 16)′′$ .

To determine

(c)

The measurement of $c$ .

Expert Solution

Answer to Problem 7A

The measurement of $c$ is $0.5″$ .

Explanation of Solution

Given information:

Here, the total measurement of scale nearest of $c$ is $0$ and the fractional measurement of scale nearest of $c$ is $16$ as shown in Figure-(1).

Calculation:

Substitute $0$ for $T$ and $16$ for $F$ in Equation (I).

$M=(0)+(16)( 1 32)′′=(16)( 1 32)′′=( 1 2)′′=0.5″$

Conclusion:

The measurement of $c$ is $0.5′′$ .

To determine

(d)

The measurement of $d$ .

Expert Solution

Answer to Problem 7A

The measurement of $d$ is $(58)′′$ .

Explanation of Solution

Given information:

Here, the total measurement of scale nearest of $d$ is $0.5″$ and the fractional measurement of scale nearest of $d$ is $4$ as shown in Figure-(1).

Calculation:

Substitute $0.5″$ for $T$ and $4$ for $F$ in Equation (I).

$M=0.5″+(4)( 1 32)′′=( 1 2)′′+( 1 8)′′=( 5 8)′′$

Conclusion:

The measurement of $d$ is $(58)′′$ .

To determine

(e)

The measurement of $e$ .

Expert Solution

Answer to Problem 7A

The measurement of $e$ is $(34)′′$ .

Explanation of Solution

Given information:

Here, the total measurement of scale nearest of $e$ is $0.5″$ and the fractional measurement of scale nearest of $e$ is $8$ as shown in Figure-(1).

Calculation:

Substitute $0.5″$ for $T$ and $8$ for $F$ in Equation (I).

$M=(0.5″)+(8)( 1 32)′′=( 1 2)′′+( 1 4)′′=( 3 4)′′$

Conclusion:

The measurement of $e$ is $(34)′′$ .

To determine

(f)

The measurement of $f$ .

Expert Solution

Answer to Problem 7A

The measurement of $f$ is $( 29 32)′′$ .

Explanation of Solution

Given information:

Here, the total measurement of scale nearest of $f$ is $0.5″$ and the fractional measurement of scale nearest of $f$ is $13$ as shown in Figure-(1).

Calculation:

Substitute $0.5″$ for $T$ and $13$ for $F$ in Equation (I).

$M=(0.5″)+(13)( 1 32)′′=( 1 2)′′+( 13 32)′′=( 29 32)′′$

Conclusion:

The measurement of $f$ is $( 29 32)′′$ .

To determine

(g)

The measurement of $g$ .

Expert Solution

Answer to Problem 7A

The measurement of $g$ is $( 35 32)′′$ .

Explanation of Solution

Given information:

Here, the total measurement of scale nearest of $g$ is $1″$ and the fractional measurement of scale nearest of $g$ is $3$ as shown in Figure-(1).

Calculation:

Substitute $1″$ for $T$ and $3$ for $F$ in Equation (I).

$M=(1″)+(3)( 1 32)′′=(1″)+( 3 32)′′=( 35 32)′′$

Conclusion:

The measurement of $g$ is $( 35 32)′′$ .

To determine

(h)

The measurement of h.

Expert Solution

Answer to Problem 7A

The measurement of h is $( 21 16)′′$ .

Explanation of Solution

Given information:

Here, the total measurement of scale nearest of h is $1″$ and the fractional measurement of scale nearest of h is $10$ as shown in Figure-(1).

Calculation:

Substitute $1″$ for $T$ and $10$ for $F$ in Equation (I).

$M=(1″)+(10)( 1 32)′′=(1″)+( 5 16)′′=( 21 16)′′$

Conclusion:

The measurement of h is $( 21 16)′′$ .

To determine

(i)

The measurement of i.

Expert Solution

Answer to Problem 7A

The measurement of i is $(5 64)′′$ .

Explanation of Solution

Given information:

Write the expression of measurement of the enlarged decimal rule.

$M=F(1 32)′′+T(1 64)′′$ ........ (II)

Here, the total measurement of scale nearest of $i$ is $2$ and the fractional measurement of scale nearest of $i$ is $1$ as shown in Figure-(1).

Calculation:

Substitute $2$ for $F$ and $1$ for $T$ in Equation (II).

$M=2( 1 32)′′+( 1 64)′′=( 1 6)′′+( 1 64)′′=( 5 64)′′$

Conclusion:

The measurement of i is $(5 64)′′$ .

To determine

(j)

The measurement of $j$ .

Expert Solution

Answer to Problem 7A

The measurement of $j$ is $(7 32)′′$ .

Explanation of Solution

Given information:

Here, the total measurement of scale nearest of $j$ is $6$ and the fractional measurement of scale nearest of $c$ is $2$ as shown in Figure-(1).

Calculation:

Substitute $6$ for $F$ and $2$ for $T$ in Equation (II).

$M=(6)( 1 32)′′+(2)( 1 64)′′=( 3 16)′′+( 1 32)′′=( 7 32)′′$

Conclusion:

The measurement of $j$ is $(7 32)′′$ .

To determine

(k)

The measurement of $k$ .

Expert Solution

Answer to Problem 7A

The measurement of $k$ is $(38)′′$ .

Explanation of Solution

Given information:

Here, the total measurement of scale nearest of k is $0$ and the fractional measurement of scale nearest of k is $12$ as shown in Figure-(1).

Calculation:

Substitute $0$ for $T$ and $12$ for $F$ in Equation (I).

$M=(0)+(12)( 1 32)′′=( 3 8)′′$

Conclusion:

The measurement of $k$ is $(38)′′$ .

To determine

(l)

The measurement of l.

Expert Solution

Answer to Problem 7A

The measurement of l is $( 35 64)′′$ .

Explanation of Solution

Given information:

Here, the total measurement of scale nearest of l is $5$ and the fractional measurement of scale nearest of l is $1$ as shown in Figure-(1).

Write the expression for the enlarged decimal rule.

$M=T1+F(1 32)′′+T(1 64)′′$ ...... (III)

Here, the total measurement is $T1$ .

Calculation:

Substitute $(38)′′$ for $T1$ , $5$ for $F$ and $1$ for $T$ in Equation (II).

$M=( 3 8)′′+5( 1 32)′′+(1)( 1 64)′′=( 3 8)′′+( 5 32)′′+( 1 64)′′=( 35 64)′′$

Conclusion:

The measurement of l is $( 35 64)′′$ .

To determine

(m)

The measurement of m.

Expert Solution

Answer to Problem 7A

The measurement of m is $( 51 64)′′$ .

Explanation of Solution

Given information:

Here, the total measurement of scale nearest of m is $24$ and the fractional measurement of scale nearest of $m$ is $3$ as shown in Figure-(1).

Calculation:

Substitute $24$ for $F$ and $3$ for $T$ in Equation (I).

$M=(24)( 1 32)′′+(3)( 1 64)′′=( 51 64)′′$

Conclusion:

The measurement of m is $( 51 64)′′$ .

To determine

(n)

The measurement of n.

Expert Solution

Answer to Problem 7A

The measurement of n is $( 31 32)′′$ .

Explanation of Solution

Given information:

Write the expression of measurement of the enlarged decimal rule.

$M=T1−T(1 64)′′$ ........ (IV)

Here, the total measurement is $T1$ .

Here, the fractional measurement of scale nearest of n is $2$ and the total measurement is $1″$ as shown in Figure-(1).

Calculation:

Substitute $1″$ for $T1$ and $2$ for $T$ in Equation (IV).

$M=(1″)−2( 1 64)′′=(1″)−( 1 32)′′=( 31 32)′′$

Conclusion:

The measurement of n is $( 31 32)′′$ .

To determine

(o)

The measurement of o.

Expert Solution

Answer to Problem 7A

The measurement of o is $(1 15 64)′′$ .

Explanation of Solution

Given information:

Here, the total measurement of scale nearest of m is $7$ , the fractional measurement of scale nearest of m is $1$ and the total measurement is $1″$ as shown in Figure-(1).

Calculation:

Substitute $1″$ for $T1$ , $7$ for $F$ and $1$ for $T$ in Equation (III).

$M=(1″)+(7)( 1 32)′′+(1)( 1 64)′′=(1″)+( 7 32)′′+( 1 64)′′=(1 15 64)′′$

Conclusion:

The measurement of o is $(1 15 64)′′$ .

To determine

(o)

The measurement of p.

Expert Solution

Answer to Problem 7A

The measurement of p is $(1 29 64)′′$ .

Explanation of Solution

Given information:

Here, the total measurement of scale nearest of m is $4$ , the fractional measurement of scale nearest of m is $1$ and the total measurement is $( 21 16)′′$ as shown in Figure-(1).

Calculation:

Substitute $( 21 16)′′$ for $T1$ , $4$ for $F$ and $1$ for $F$ in Equation (IV).

$M=( 21 16)′′+(4)( 1 32)′′+(1)( 1 64)′′=( 21 16)′′+( 1 8)′′+( 1 64)′′=( 29 64)′′$

Conclusion:

The measurement of p is $(1 29 64)′′$ .

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Answer 4

Question

Chapter 28, Problem 7A

To determine

(a)

The measurement of $a$ .

Expert Solution

Answer to Problem 7A

The measurement of $a$ is $(3 32)′′$ .

Explanation of Solution

Given information:

The below figure represent the Metric steel Rule.

EBK MATHEMATICS FOR MACHINE TECHNOLOGY, Chapter 28, Problem 7A

Figure-(1)

Write the expression for the measurement by the enlarged fractional rule.

$M=F+T(1 32)′′$ ........ (I)

Here, the measurement by the enlarged fractional rule is $M$ , the total measurement of scale nearest of the point is $F$ and the fractional measurement of scale nearest of the point is $T$ .

Here, the total measurement of scale nearest of $a$ is $0$ and the fractional measurement of scale nearest of $a$ is $3$ as shown in Figure-(1).

Calculation:

Substitute $3$ for $T$ and $0$ for $F$ in Equation (I).

$M=0+(3)( 1 32)′′=(3)( 1 32)′′=( 3 32)′′$

Conclusion:

The measurement of $a$ is $(3 32)′′$ .

To determine

(b)

The measurement of $b$ .

Expert Solution

Answer to Problem 7A

The measurement of $b$ is $(5 16)′′$ .

Explanation of Solution

Given information:

Here, the total measurement of scale nearest of $b$ is $0$ and the fractional measurement of scale nearest of $b$ is $10$ as shown in Figure-(1).

Calculation:

Substitute $0$ for $T$ and $10$ for $F$ in Equation (I).

$M=(0)+(10)( 1 32)′′=(10)( 1 32)′′=( 5 16)′′$

Conclusion:

The measurement of $b$ is $(5 16)′′$ .

To determine

(c)

The measurement of $c$ .

Expert Solution

Answer to Problem 7A

The measurement of $c$ is $0.5″$ .

Explanation of Solution

Given information:

Here, the total measurement of scale nearest of $c$ is $0$ and the fractional measurement of scale nearest of $c$ is $16$ as shown in Figure-(1).

Calculation:

Substitute $0$ for $T$ and $16$ for $F$ in Equation (I).

$M=(0)+(16)( 1 32)′′=(16)( 1 32)′′=( 1 2)′′=0.5″$

Conclusion:

The measurement of $c$ is $0.5′′$ .

To determine

(d)

The measurement of $d$ .

Expert Solution

Answer to Problem 7A

The measurement of $d$ is $(58)′′$ .

Explanation of Solution

Given information:

Here, the total measurement of scale nearest of $d$ is $0.5″$ and the fractional measurement of scale nearest of $d$ is $4$ as shown in Figure-(1).

Calculation:

Substitute $0.5″$ for $T$ and $4$ for $F$ in Equation (I).

$M=0.5″+(4)( 1 32)′′=( 1 2)′′+( 1 8)′′=( 5 8)′′$

Conclusion:

The measurement of $d$ is $(58)′′$ .

To determine

(e)

The measurement of $e$ .

Expert Solution

Answer to Problem 7A

The measurement of $e$ is $(34)′′$ .

Explanation of Solution

Given information:

Here, the total measurement of scale nearest of $e$ is $0.5″$ and the fractional measurement of scale nearest of $e$ is $8$ as shown in Figure-(1).

Calculation:

Substitute $0.5″$ for $T$ and $8$ for $F$ in Equation (I).

$M=(0.5″)+(8)( 1 32)′′=( 1 2)′′+( 1 4)′′=( 3 4)′′$

Conclusion:

The measurement of $e$ is $(34)′′$ .

To determine

(f)

The measurement of $f$ .

Expert Solution

Answer to Problem 7A

The measurement of $f$ is $( 29 32)′′$ .

Explanation of Solution

Given information:

Here, the total measurement of scale nearest of $f$ is $0.5″$ and the fractional measurement of scale nearest of $f$ is $13$ as shown in Figure-(1).

Calculation:

Substitute $0.5″$ for $T$ and $13$ for $F$ in Equation (I).

$M=(0.5″)+(13)( 1 32)′′=( 1 2)′′+( 13 32)′′=( 29 32)′′$

Conclusion:

The measurement of $f$ is $( 29 32)′′$ .

To determine

(g)

The measurement of $g$ .

Expert Solution

Answer to Problem 7A

The measurement of $g$ is $( 35 32)′′$ .

Explanation of Solution

Given information:

Here, the total measurement of scale nearest of $g$ is $1″$ and the fractional measurement of scale nearest of $g$ is $3$ as shown in Figure-(1).

Calculation:

Substitute $1″$ for $T$ and $3$ for $F$ in Equation (I).

$M=(1″)+(3)( 1 32)′′=(1″)+( 3 32)′′=( 35 32)′′$

Conclusion:

The measurement of $g$ is $( 35 32)′′$ .

To determine

(h)

The measurement of h.

Expert Solution

Answer to Problem 7A

The measurement of h is $( 21 16)′′$ .

Explanation of Solution

Given information:

Here, the total measurement of scale nearest of h is $1″$ and the fractional measurement of scale nearest of h is $10$ as shown in Figure-(1).

Calculation:

Substitute $1″$ for $T$ and $10$ for $F$ in Equation (I).

$M=(1″)+(10)( 1 32)′′=(1″)+( 5 16)′′=( 21 16)′′$

Conclusion:

The measurement of h is $( 21 16)′′$ .

To determine

(i)

The measurement of i.

Expert Solution

Answer to Problem 7A

The measurement of i is $(5 64)′′$ .

Explanation of Solution

Given information:

Write the expression of measurement of the enlarged decimal rule.

$M=F(1 32)′′+T(1 64)′′$ ........ (II)

Here, the total measurement of scale nearest of $i$ is $2$ and the fractional measurement of scale nearest of $i$ is $1$ as shown in Figure-(1).

Calculation:

Substitute $2$ for $F$ and $1$ for $T$ in Equation (II).

$M=2( 1 32)′′+( 1 64)′′=( 1 6)′′+( 1 64)′′=( 5 64)′′$

Conclusion:

The measurement of i is $(5 64)′′$ .

To determine

(j)

The measurement of $j$ .

Expert Solution

Answer to Problem 7A

The measurement of $j$ is $(7 32)′′$ .

Explanation of Solution

Given information:

Here, the total measurement of scale nearest of $j$ is $6$ and the fractional measurement of scale nearest of $c$ is $2$ as shown in Figure-(1).

Calculation:

Substitute $6$ for $F$ and $2$ for $T$ in Equation (II).

$M=(6)( 1 32)′′+(2)( 1 64)′′=( 3 16)′′+( 1 32)′′=( 7 32)′′$

Conclusion:

The measurement of $j$ is $(7 32)′′$ .

To determine

(k)

The measurement of $k$ .

Expert Solution

Answer to Problem 7A

The measurement of $k$ is $(38)′′$ .

Explanation of Solution

Given information:

Here, the total measurement of scale nearest of k is $0$ and the fractional measurement of scale nearest of k is $12$ as shown in Figure-(1).

Calculation:

Substitute $0$ for $T$ and $12$ for $F$ in Equation (I).

$M=(0)+(12)( 1 32)′′=( 3 8)′′$

Conclusion:

The measurement of $k$ is $(38)′′$ .

To determine

(l)

The measurement of l.

Expert Solution

Answer to Problem 7A

The measurement of l is $( 35 64)′′$ .

Explanation of Solution

Given information:

Here, the total measurement of scale nearest of l is $5$ and the fractional measurement of scale nearest of l is $1$ as shown in Figure-(1).

Write the expression for the enlarged decimal rule.

$M=T1+F(1 32)′′+T(1 64)′′$ ...... (III)

Here, the total measurement is $T1$ .

Calculation:

Substitute $(38)′′$ for $T1$ , $5$ for $F$ and $1$ for $T$ in Equation (II).

$M=( 3 8)′′+5( 1 32)′′+(1)( 1 64)′′=( 3 8)′′+( 5 32)′′+( 1 64)′′=( 35 64)′′$

Conclusion:

The measurement of l is $( 35 64)′′$ .

To determine

(m)

The measurement of m.

Expert Solution

Answer to Problem 7A

The measurement of m is $( 51 64)′′$ .

Explanation of Solution

Given information:

Here, the total measurement of scale nearest of m is $24$ and the fractional measurement of scale nearest of $m$ is $3$ as shown in Figure-(1).

Calculation:

Substitute $24$ for $F$ and $3$ for $T$ in Equation (I).

$M=(24)( 1 32)′′+(3)( 1 64)′′=( 51 64)′′$

Conclusion:

The measurement of m is $( 51 64)′′$ .

To determine

(n)

The measurement of n.

Expert Solution

Answer to Problem 7A

The measurement of n is $( 31 32)′′$ .

Explanation of Solution

Given information:

Write the expression of measurement of the enlarged decimal rule.

$M=T1−T(1 64)′′$ ........ (IV)

Here, the total measurement is $T1$ .

Here, the fractional measurement of scale nearest of n is $2$ and the total measurement is $1″$ as shown in Figure-(1).

Calculation:

Substitute $1″$ for $T1$ and $2$ for $T$ in Equation (IV).

$M=(1″)−2( 1 64)′′=(1″)−( 1 32)′′=( 31 32)′′$

Conclusion:

The measurement of n is $( 31 32)′′$ .

To determine

(o)

The measurement of o.

Expert Solution

Answer to Problem 7A

The measurement of o is $(1 15 64)′′$ .

Explanation of Solution

Given information:

Here, the total measurement of scale nearest of m is $7$ , the fractional measurement of scale nearest of m is $1$ and the total measurement is $1″$ as shown in Figure-(1).

Calculation:

Substitute $1″$ for $T1$ , $7$ for $F$ and $1$ for $T$ in Equation (III).

$M=(1″)+(7)( 1 32)′′+(1)( 1 64)′′=(1″)+( 7 32)′′+( 1 64)′′=(1 15 64)′′$

Conclusion:

The measurement of o is $(1 15 64)′′$ .

To determine

(o)

The measurement of p.

Expert Solution

Answer to Problem 7A

The measurement of p is $(1 29 64)′′$ .

Explanation of Solution

Given information:

Here, the total measurement of scale nearest of m is $4$ , the fractional measurement of scale nearest of m is $1$ and the total measurement is $( 21 16)′′$ as shown in Figure-(1).

Calculation:

Substitute $( 21 16)′′$ for $T1$ , $4$ for $F$ and $1$ for $F$ in Equation (IV).

$M=( 21 16)′′+(4)( 1 32)′′+(1)( 1 64)′′=( 21 16)′′+( 1 8)′′+( 1 64)′′=( 29 64)′′$

Conclusion:

The measurement of p is $(1 29 64)′′$ .

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Answer 5

Chapter 28, Problem 7A

To determine

(a)

The measurement of $a$ .

Expert Solution

Answer to Problem 7A

The measurement of $a$ is $(3 32)′′$ .

Explanation of Solution

Given information:

The below figure represent the Metric steel Rule.

EBK MATHEMATICS FOR MACHINE TECHNOLOGY, Chapter 28, Problem 7A

Figure-(1)

Write the expression for the measurement by the enlarged fractional rule.

$M=F+T(1 32)′′$ ........ (I)

Here, the measurement by the enlarged fractional rule is $M$ , the total measurement of scale nearest of the point is $F$ and the fractional measurement of scale nearest of the point is $T$ .

Here, the total measurement of scale nearest of $a$ is $0$ and the fractional measurement of scale nearest of $a$ is $3$ as shown in Figure-(1).

Calculation:

Substitute $3$ for $T$ and $0$ for $F$ in Equation (I).

$M=0+(3)( 1 32)′′=(3)( 1 32)′′=( 3 32)′′$

Conclusion:

The measurement of $a$ is $(3 32)′′$ .

To determine

(b)

The measurement of $b$ .

Expert Solution

Answer to Problem 7A

The measurement of $b$ is $(5 16)′′$ .

Explanation of Solution

Given information:

Here, the total measurement of scale nearest of $b$ is $0$ and the fractional measurement of scale nearest of $b$ is $10$ as shown in Figure-(1).

Calculation:

Substitute $0$ for $T$ and $10$ for $F$ in Equation (I).

$M=(0)+(10)( 1 32)′′=(10)( 1 32)′′=( 5 16)′′$

Conclusion:

The measurement of $b$ is $(5 16)′′$ .

To determine

(c)

The measurement of $c$ .

Expert Solution

Answer to Problem 7A

The measurement of $c$ is $0.5″$ .

Explanation of Solution

Given information:

Here, the total measurement of scale nearest of $c$ is $0$ and the fractional measurement of scale nearest of $c$ is $16$ as shown in Figure-(1).

Calculation:

Substitute $0$ for $T$ and $16$ for $F$ in Equation (I).

$M=(0)+(16)( 1 32)′′=(16)( 1 32)′′=( 1 2)′′=0.5″$

Conclusion:

The measurement of $c$ is $0.5′′$ .

To determine

(d)

The measurement of $d$ .

Expert Solution

Answer to Problem 7A

The measurement of $d$ is $(58)′′$ .

Explanation of Solution

Given information:

Here, the total measurement of scale nearest of $d$ is $0.5″$ and the fractional measurement of scale nearest of $d$ is $4$ as shown in Figure-(1).

Calculation:

Substitute $0.5″$ for $T$ and $4$ for $F$ in Equation (I).

$M=0.5″+(4)( 1 32)′′=( 1 2)′′+( 1 8)′′=( 5 8)′′$

Conclusion:

The measurement of $d$ is $(58)′′$ .

To determine

(e)

The measurement of $e$ .

Expert Solution

Answer to Problem 7A

The measurement of $e$ is $(34)′′$ .

Explanation of Solution

Given information:

Here, the total measurement of scale nearest of $e$ is $0.5″$ and the fractional measurement of scale nearest of $e$ is $8$ as shown in Figure-(1).

Calculation:

Substitute $0.5″$ for $T$ and $8$ for $F$ in Equation (I).

$M=(0.5″)+(8)( 1 32)′′=( 1 2)′′+( 1 4)′′=( 3 4)′′$

Conclusion:

The measurement of $e$ is $(34)′′$ .

To determine

(f)

The measurement of $f$ .

Expert Solution

Answer to Problem 7A

The measurement of $f$ is $( 29 32)′′$ .

Explanation of Solution

Given information:

Here, the total measurement of scale nearest of $f$ is $0.5″$ and the fractional measurement of scale nearest of $f$ is $13$ as shown in Figure-(1).

Calculation:

Substitute $0.5″$ for $T$ and $13$ for $F$ in Equation (I).

$M=(0.5″)+(13)( 1 32)′′=( 1 2)′′+( 13 32)′′=( 29 32)′′$

Conclusion:

The measurement of $f$ is $( 29 32)′′$ .

To determine

(g)

The measurement of $g$ .

Expert Solution

Answer to Problem 7A

The measurement of $g$ is $( 35 32)′′$ .

Explanation of Solution

Given information:

Here, the total measurement of scale nearest of $g$ is $1″$ and the fractional measurement of scale nearest of $g$ is $3$ as shown in Figure-(1).

Calculation:

Substitute $1″$ for $T$ and $3$ for $F$ in Equation (I).

$M=(1″)+(3)( 1 32)′′=(1″)+( 3 32)′′=( 35 32)′′$

Conclusion:

The measurement of $g$ is $( 35 32)′′$ .

To determine

(h)

The measurement of h.

Expert Solution

Answer to Problem 7A

The measurement of h is $( 21 16)′′$ .

Explanation of Solution

Given information:

Here, the total measurement of scale nearest of h is $1″$ and the fractional measurement of scale nearest of h is $10$ as shown in Figure-(1).

Calculation:

Substitute $1″$ for $T$ and $10$ for $F$ in Equation (I).

$M=(1″)+(10)( 1 32)′′=(1″)+( 5 16)′′=( 21 16)′′$

Conclusion:

The measurement of h is $( 21 16)′′$ .

To determine

(i)

The measurement of i.

Expert Solution

Answer to Problem 7A

The measurement of i is $(5 64)′′$ .

Explanation of Solution

Given information:

Write the expression of measurement of the enlarged decimal rule.

$M=F(1 32)′′+T(1 64)′′$ ........ (II)

Here, the total measurement of scale nearest of $i$ is $2$ and the fractional measurement of scale nearest of $i$ is $1$ as shown in Figure-(1).

Calculation:

Substitute $2$ for $F$ and $1$ for $T$ in Equation (II).

$M=2( 1 32)′′+( 1 64)′′=( 1 6)′′+( 1 64)′′=( 5 64)′′$

Conclusion:

The measurement of i is $(5 64)′′$ .

To determine

(j)

The measurement of $j$ .

Expert Solution

Answer to Problem 7A

The measurement of $j$ is $(7 32)′′$ .

Explanation of Solution

Given information:

Here, the total measurement of scale nearest of $j$ is $6$ and the fractional measurement of scale nearest of $c$ is $2$ as shown in Figure-(1).

Calculation:

Substitute $6$ for $F$ and $2$ for $T$ in Equation (II).

$M=(6)( 1 32)′′+(2)( 1 64)′′=( 3 16)′′+( 1 32)′′=( 7 32)′′$

Conclusion:

The measurement of $j$ is $(7 32)′′$ .

To determine

(k)

The measurement of $k$ .

Expert Solution

Answer to Problem 7A

The measurement of $k$ is $(38)′′$ .

Explanation of Solution

Given information:

Here, the total measurement of scale nearest of k is $0$ and the fractional measurement of scale nearest of k is $12$ as shown in Figure-(1).

Calculation:

Substitute $0$ for $T$ and $12$ for $F$ in Equation (I).

$M=(0)+(12)( 1 32)′′=( 3 8)′′$

Conclusion:

The measurement of $k$ is $(38)′′$ .

To determine

(l)

The measurement of l.

Expert Solution

Answer to Problem 7A

The measurement of l is $( 35 64)′′$ .

Explanation of Solution

Given information:

Here, the total measurement of scale nearest of l is $5$ and the fractional measurement of scale nearest of l is $1$ as shown in Figure-(1).

Write the expression for the enlarged decimal rule.

$M=T1+F(1 32)′′+T(1 64)′′$ ...... (III)

Here, the total measurement is $T1$ .

Calculation:

Substitute $(38)′′$ for $T1$ , $5$ for $F$ and $1$ for $T$ in Equation (II).

$M=( 3 8)′′+5( 1 32)′′+(1)( 1 64)′′=( 3 8)′′+( 5 32)′′+( 1 64)′′=( 35 64)′′$

Conclusion:

The measurement of l is $( 35 64)′′$ .

To determine

(m)

The measurement of m.

Expert Solution

Answer to Problem 7A

The measurement of m is $( 51 64)′′$ .

Explanation of Solution

Given information:

Here, the total measurement of scale nearest of m is $24$ and the fractional measurement of scale nearest of $m$ is $3$ as shown in Figure-(1).

Calculation:

Substitute $24$ for $F$ and $3$ for $T$ in Equation (I).

$M=(24)( 1 32)′′+(3)( 1 64)′′=( 51 64)′′$

Conclusion:

The measurement of m is $( 51 64)′′$ .

To determine

(n)

The measurement of n.

Expert Solution

Answer to Problem 7A

The measurement of n is $( 31 32)′′$ .

Explanation of Solution

Given information:

Write the expression of measurement of the enlarged decimal rule.

$M=T1−T(1 64)′′$ ........ (IV)

Here, the total measurement is $T1$ .

Here, the fractional measurement of scale nearest of n is $2$ and the total measurement is $1″$ as shown in Figure-(1).

Calculation:

Substitute $1″$ for $T1$ and $2$ for $T$ in Equation (IV).

$M=(1″)−2( 1 64)′′=(1″)−( 1 32)′′=( 31 32)′′$

Conclusion:

The measurement of n is $( 31 32)′′$ .

To determine

(o)

The measurement of o.

Expert Solution

Answer to Problem 7A

The measurement of o is $(1 15 64)′′$ .

Explanation of Solution

Given information:

Here, the total measurement of scale nearest of m is $7$ , the fractional measurement of scale nearest of m is $1$ and the total measurement is $1″$ as shown in Figure-(1).

Calculation:

Substitute $1″$ for $T1$ , $7$ for $F$ and $1$ for $T$ in Equation (III).

$M=(1″)+(7)( 1 32)′′+(1)( 1 64)′′=(1″)+( 7 32)′′+( 1 64)′′=(1 15 64)′′$

Conclusion:

The measurement of o is $(1 15 64)′′$ .

To determine

(o)

The measurement of p.

Expert Solution

Answer to Problem 7A

The measurement of p is $(1 29 64)′′$ .

Explanation of Solution

Given information:

Here, the total measurement of scale nearest of m is $4$ , the fractional measurement of scale nearest of m is $1$ and the total measurement is $( 21 16)′′$ as shown in Figure-(1).

Calculation:

Substitute $( 21 16)′′$ for $T1$ , $4$ for $F$ and $1$ for $F$ in Equation (IV).

$M=( 21 16)′′+(4)( 1 32)′′+(1)( 1 64)′′=( 21 16)′′+( 1 8)′′+( 1 64)′′=( 29 64)′′$

Conclusion:

The measurement of p is $(1 29 64)′′$ .

Answer 6

Chapter 28, Problem 7A

To determine

(a)

The measurement of $a$ .

Expert Solution

Answer to Problem 7A

The measurement of $a$ is $(3 32)′′$ .

Explanation of Solution

Given information:

The below figure represent the Metric steel Rule.

EBK MATHEMATICS FOR MACHINE TECHNOLOGY, Chapter 28, Problem 7A

Figure-(1)

Write the expression for the measurement by the enlarged fractional rule.

$M=F+T(1 32)′′$ ........ (I)

Here, the measurement by the enlarged fractional rule is $M$ , the total measurement of scale nearest of the point is $F$ and the fractional measurement of scale nearest of the point is $T$ .

Here, the total measurement of scale nearest of $a$ is $0$ and the fractional measurement of scale nearest of $a$ is $3$ as shown in Figure-(1).

Calculation:

Substitute $3$ for $T$ and $0$ for $F$ in Equation (I).

$M=0+(3)( 1 32)′′=(3)( 1 32)′′=( 3 32)′′$

Conclusion:

The measurement of $a$ is $(3 32)′′$ .

Answer 7

Chapter 28, Problem 7A

To determine

(a)

The measurement of $a$ .

Answer 8

Expert Solution

Answer to Problem 7A

The measurement of $a$ is $(3 32)′′$ .

Answer 9

Expert Solution

Answer 10

Expert Solution

Answer 11

Expert Solution

Answer 12

Explanation of Solution

Given information:

The below figure represent the Metric steel Rule.

EBK MATHEMATICS FOR MACHINE TECHNOLOGY, Chapter 28, Problem 7A

Figure-(1)

Write the expression for the measurement by the enlarged fractional rule.

$M=F+T(1 32)′′$ ........ (I)

Here, the measurement by the enlarged fractional rule is $M$ , the total measurement of scale nearest of the point is $F$ and the fractional measurement of scale nearest of the point is $T$ .

Here, the total measurement of scale nearest of $a$ is $0$ and the fractional measurement of scale nearest of $a$ is $3$ as shown in Figure-(1).

Calculation:

Substitute $3$ for $T$ and $0$ for $F$ in Equation (I).

$M=0+(3)( 1 32)′′=(3)( 1 32)′′=( 3 32)′′$

Conclusion:

The measurement of $a$ is $(3 32)′′$ .

Answer 13

To determine

(b)

The measurement of $b$ .

Expert Solution

Answer to Problem 7A

The measurement of $b$ is $(5 16)′′$ .

Explanation of Solution

Given information:

Here, the total measurement of scale nearest of $b$ is $0$ and the fractional measurement of scale nearest of $b$ is $10$ as shown in Figure-(1).

Calculation:

Substitute $0$ for $T$ and $10$ for $F$ in Equation (I).

$M=(0)+(10)( 1 32)′′=(10)( 1 32)′′=( 5 16)′′$

Conclusion:

The measurement of $b$ is $(5 16)′′$ .

Answer 14

To determine

(b)

The measurement of $b$ .

Answer 15

Expert Solution

Answer to Problem 7A

The measurement of $b$ is $(5 16)′′$ .

Answer 16

Expert Solution

Answer 17

Expert Solution

Answer 18

Expert Solution

Answer 19

Explanation of Solution

Given information:

Here, the total measurement of scale nearest of $b$ is $0$ and the fractional measurement of scale nearest of $b$ is $10$ as shown in Figure-(1).

Calculation:

Substitute $0$ for $T$ and $10$ for $F$ in Equation (I).

$M=(0)+(10)( 1 32)′′=(10)( 1 32)′′=( 5 16)′′$

Conclusion:

The measurement of $b$ is $(5 16)′′$ .

Answer 20

To determine

(c)

The measurement of $c$ .

Expert Solution

Answer to Problem 7A

The measurement of $c$ is $0.5″$ .

Explanation of Solution

Given information:

Here, the total measurement of scale nearest of $c$ is $0$ and the fractional measurement of scale nearest of $c$ is $16$ as shown in Figure-(1).

Calculation:

Substitute $0$ for $T$ and $16$ for $F$ in Equation (I).

$M=(0)+(16)( 1 32)′′=(16)( 1 32)′′=( 1 2)′′=0.5″$

Conclusion:

The measurement of $c$ is $0.5′′$ .

Answer 21

To determine

(c)

The measurement of $c$ .

Answer 22

Expert Solution

Answer to Problem 7A

The measurement of $c$ is $0.5″$ .

Answer 23

Expert Solution

Answer 24

Expert Solution

Answer 25

Expert Solution

Answer 26

Explanation of Solution

Given information:

Here, the total measurement of scale nearest of $c$ is $0$ and the fractional measurement of scale nearest of $c$ is $16$ as shown in Figure-(1).

Calculation:

Substitute $0$ for $T$ and $16$ for $F$ in Equation (I).

$M=(0)+(16)( 1 32)′′=(16)( 1 32)′′=( 1 2)′′=0.5″$

Conclusion:

The measurement of $c$ is $0.5′′$ .

Answer 27

To determine

(d)

The measurement of $d$ .

Expert Solution

Answer to Problem 7A

The measurement of $d$ is $(58)′′$ .

Explanation of Solution

Given information:

Here, the total measurement of scale nearest of $d$ is $0.5″$ and the fractional measurement of scale nearest of $d$ is $4$ as shown in Figure-(1).

Calculation:

Substitute $0.5″$ for $T$ and $4$ for $F$ in Equation (I).

$M=0.5″+(4)( 1 32)′′=( 1 2)′′+( 1 8)′′=( 5 8)′′$

Conclusion:

The measurement of $d$ is $(58)′′$ .

Answer 28

To determine

(d)

The measurement of $d$ .

Answer 29

Expert Solution

Answer to Problem 7A

The measurement of $d$ is $(58)′′$ .

Answer 30

Expert Solution

Answer 31

Expert Solution

Answer 32

Expert Solution

Answer 33

Explanation of Solution

Given information:

Here, the total measurement of scale nearest of $d$ is $0.5″$ and the fractional measurement of scale nearest of $d$ is $4$ as shown in Figure-(1).

Calculation:

Substitute $0.5″$ for $T$ and $4$ for $F$ in Equation (I).

$M=0.5″+(4)( 1 32)′′=( 1 2)′′+( 1 8)′′=( 5 8)′′$

Conclusion:

The measurement of $d$ is $(58)′′$ .

Answer 34

To determine

(e)

The measurement of $e$ .

Expert Solution

Answer to Problem 7A

The measurement of $e$ is $(34)′′$ .

Explanation of Solution

Given information:

Here, the total measurement of scale nearest of $e$ is $0.5″$ and the fractional measurement of scale nearest of $e$ is $8$ as shown in Figure-(1).

Calculation:

Substitute $0.5″$ for $T$ and $8$ for $F$ in Equation (I).

$M=(0.5″)+(8)( 1 32)′′=( 1 2)′′+( 1 4)′′=( 3 4)′′$

Conclusion:

The measurement of $e$ is $(34)′′$ .

Answer 35

To determine

(e)

The measurement of $e$ .

Answer 36

Expert Solution

Answer to Problem 7A

The measurement of $e$ is $(34)′′$ .

Answer 37

Expert Solution

Answer 38

Expert Solution

Answer 39

Expert Solution

Answer 40

Explanation of Solution

Given information:

Here, the total measurement of scale nearest of $e$ is $0.5″$ and the fractional measurement of scale nearest of $e$ is $8$ as shown in Figure-(1).

Calculation:

Substitute $0.5″$ for $T$ and $8$ for $F$ in Equation (I).

$M=(0.5″)+(8)( 1 32)′′=( 1 2)′′+( 1 4)′′=( 3 4)′′$

Conclusion:

The measurement of $e$ is $(34)′′$ .

Answer 41

To determine

(f)

The measurement of $f$ .

Expert Solution

Answer to Problem 7A

The measurement of $f$ is $( 29 32)′′$ .

Explanation of Solution

Given information:

Here, the total measurement of scale nearest of $f$ is $0.5″$ and the fractional measurement of scale nearest of $f$ is $13$ as shown in Figure-(1).

Calculation:

Substitute $0.5″$ for $T$ and $13$ for $F$ in Equation (I).

$M=(0.5″)+(13)( 1 32)′′=( 1 2)′′+( 13 32)′′=( 29 32)′′$

Conclusion:

The measurement of $f$ is $( 29 32)′′$ .

Answer 42

To determine

(f)

The measurement of $f$ .

Answer 43

Expert Solution

Answer to Problem 7A

The measurement of $f$ is $( 29 32)′′$ .

Answer 44

Expert Solution

Answer 45

Expert Solution

Answer 46

Expert Solution

Answer 47

Explanation of Solution

Given information:

Here, the total measurement of scale nearest of $f$ is $0.5″$ and the fractional measurement of scale nearest of $f$ is $13$ as shown in Figure-(1).

Calculation:

Substitute $0.5″$ for $T$ and $13$ for $F$ in Equation (I).

$M=(0.5″)+(13)( 1 32)′′=( 1 2)′′+( 13 32)′′=( 29 32)′′$

Conclusion:

The measurement of $f$ is $( 29 32)′′$ .

Answer 48

To determine

(g)

The measurement of $g$ .

Expert Solution

Answer to Problem 7A

The measurement of $g$ is $( 35 32)′′$ .

Explanation of Solution

Given information:

Here, the total measurement of scale nearest of $g$ is $1″$ and the fractional measurement of scale nearest of $g$ is $3$ as shown in Figure-(1).

Calculation:

Substitute $1″$ for $T$ and $3$ for $F$ in Equation (I).

$M=(1″)+(3)( 1 32)′′=(1″)+( 3 32)′′=( 35 32)′′$

Conclusion:

The measurement of $g$ is $( 35 32)′′$ .

Answer 49

To determine

(g)

The measurement of $g$ .

Answer 50

Expert Solution

Answer to Problem 7A

The measurement of $g$ is $( 35 32)′′$ .

Answer 51

Expert Solution

Answer 52

Expert Solution

Answer 53

Expert Solution

Answer 54

Explanation of Solution

Given information:

Here, the total measurement of scale nearest of $g$ is $1″$ and the fractional measurement of scale nearest of $g$ is $3$ as shown in Figure-(1).

Calculation:

Substitute $1″$ for $T$ and $3$ for $F$ in Equation (I).

$M=(1″)+(3)( 1 32)′′=(1″)+( 3 32)′′=( 35 32)′′$

Conclusion:

The measurement of $g$ is $( 35 32)′′$ .

Answer 55

To determine

(h)

The measurement of h.

Expert Solution

Answer to Problem 7A

The measurement of h is $( 21 16)′′$ .

Explanation of Solution

Given information:

Here, the total measurement of scale nearest of h is $1″$ and the fractional measurement of scale nearest of h is $10$ as shown in Figure-(1).

Calculation:

Substitute $1″$ for $T$ and $10$ for $F$ in Equation (I).

$M=(1″)+(10)( 1 32)′′=(1″)+( 5 16)′′=( 21 16)′′$

Conclusion:

The measurement of h is $( 21 16)′′$ .

Answer 56

To determine

(h)

The measurement of h.

Answer 57

Expert Solution

Answer to Problem 7A

The measurement of h is $( 21 16)′′$ .

Answer 58

Expert Solution

Answer 59

Expert Solution

Answer 60

Expert Solution

Answer 61

Explanation of Solution

Given information:

Here, the total measurement of scale nearest of h is $1″$ and the fractional measurement of scale nearest of h is $10$ as shown in Figure-(1).

Calculation:

Substitute $1″$ for $T$ and $10$ for $F$ in Equation (I).

$M=(1″)+(10)( 1 32)′′=(1″)+( 5 16)′′=( 21 16)′′$

Conclusion:

The measurement of h is $( 21 16)′′$ .

Answer 62

To determine

(i)

The measurement of i.

Expert Solution

Answer to Problem 7A

The measurement of i is $(5 64)′′$ .

Explanation of Solution

Given information:

Write the expression of measurement of the enlarged decimal rule.

$M=F(1 32)′′+T(1 64)′′$ ........ (II)

Here, the total measurement of scale nearest of $i$ is $2$ and the fractional measurement of scale nearest of $i$ is $1$ as shown in Figure-(1).

Calculation:

Substitute $2$ for $F$ and $1$ for $T$ in Equation (II).

$M=2( 1 32)′′+( 1 64)′′=( 1 6)′′+( 1 64)′′=( 5 64)′′$

Conclusion:

The measurement of i is $(5 64)′′$ .

Answer 63

To determine

(i)

The measurement of i.

Answer 64

Expert Solution

Answer to Problem 7A

The measurement of i is $(5 64)′′$ .

Answer 65

Expert Solution

Answer 66

Expert Solution

Answer 67

Expert Solution

Answer 68

Explanation of Solution

Given information:

Write the expression of measurement of the enlarged decimal rule.

$M=F(1 32)′′+T(1 64)′′$ ........ (II)

Here, the total measurement of scale nearest of $i$ is $2$ and the fractional measurement of scale nearest of $i$ is $1$ as shown in Figure-(1).

Calculation:

Substitute $2$ for $F$ and $1$ for $T$ in Equation (II).

$M=2( 1 32)′′+( 1 64)′′=( 1 6)′′+( 1 64)′′=( 5 64)′′$

Conclusion:

The measurement of i is $(5 64)′′$ .

Answer 69

To determine

(j)

The measurement of $j$ .

Expert Solution

Answer to Problem 7A

The measurement of $j$ is $(7 32)′′$ .

Explanation of Solution

Given information:

Here, the total measurement of scale nearest of $j$ is $6$ and the fractional measurement of scale nearest of $c$ is $2$ as shown in Figure-(1).

Calculation:

Substitute $6$ for $F$ and $2$ for $T$ in Equation (II).

$M=(6)( 1 32)′′+(2)( 1 64)′′=( 3 16)′′+( 1 32)′′=( 7 32)′′$

Conclusion:

The measurement of $j$ is $(7 32)′′$ .

Answer 70

To determine

(j)

The measurement of $j$ .

Answer 71

Expert Solution

Answer to Problem 7A

The measurement of $j$ is $(7 32)′′$ .

Answer 72

Expert Solution

Answer 73

Expert Solution

Answer 74

Expert Solution

Answer 75

Explanation of Solution

Given information:

Here, the total measurement of scale nearest of $j$ is $6$ and the fractional measurement of scale nearest of $c$ is $2$ as shown in Figure-(1).

Calculation:

Substitute $6$ for $F$ and $2$ for $T$ in Equation (II).

$M=(6)( 1 32)′′+(2)( 1 64)′′=( 3 16)′′+( 1 32)′′=( 7 32)′′$

Conclusion:

The measurement of $j$ is $(7 32)′′$ .

Answer 76

To determine

(k)

The measurement of $k$ .

Expert Solution

Answer to Problem 7A

The measurement of $k$ is $(38)′′$ .

Explanation of Solution

Given information:

Here, the total measurement of scale nearest of k is $0$ and the fractional measurement of scale nearest of k is $12$ as shown in Figure-(1).

Calculation:

Substitute $0$ for $T$ and $12$ for $F$ in Equation (I).

$M=(0)+(12)( 1 32)′′=( 3 8)′′$

Conclusion:

The measurement of $k$ is $(38)′′$ .

Answer 77

To determine

(k)

The measurement of $k$ .

Answer 78

Expert Solution

Answer to Problem 7A

The measurement of $k$ is $(38)′′$ .

Answer 79

Expert Solution

Answer 80

Expert Solution

Answer 81

Expert Solution

Answer 82

Explanation of Solution

Given information:

Here, the total measurement of scale nearest of k is $0$ and the fractional measurement of scale nearest of k is $12$ as shown in Figure-(1).

Calculation:

Substitute $0$ for $T$ and $12$ for $F$ in Equation (I).

$M=(0)+(12)( 1 32)′′=( 3 8)′′$

Conclusion:

The measurement of $k$ is $(38)′′$ .

Answer 83

To determine

(l)

The measurement of l.

Expert Solution

Answer to Problem 7A

The measurement of l is $( 35 64)′′$ .

Explanation of Solution

Given information:

Here, the total measurement of scale nearest of l is $5$ and the fractional measurement of scale nearest of l is $1$ as shown in Figure-(1).

Write the expression for the enlarged decimal rule.

$M=T1+F(1 32)′′+T(1 64)′′$ ...... (III)

Here, the total measurement is $T1$ .

Calculation:

Substitute $(38)′′$ for $T1$ , $5$ for $F$ and $1$ for $T$ in Equation (II).

$M=( 3 8)′′+5( 1 32)′′+(1)( 1 64)′′=( 3 8)′′+( 5 32)′′+( 1 64)′′=( 35 64)′′$

Conclusion:

The measurement of l is $( 35 64)′′$ .

Answer 84

To determine

(l)

The measurement of l.

Answer 85

Expert Solution

Answer to Problem 7A

The measurement of l is $( 35 64)′′$ .

Answer 86

Expert Solution

Answer 87

Expert Solution

Answer 88

Expert Solution

Answer 89

Explanation of Solution

Given information:

Here, the total measurement of scale nearest of l is $5$ and the fractional measurement of scale nearest of l is $1$ as shown in Figure-(1).

Write the expression for the enlarged decimal rule.

$M=T1+F(1 32)′′+T(1 64)′′$ ...... (III)

Here, the total measurement is $T1$ .

Calculation:

Substitute $(38)′′$ for $T1$ , $5$ for $F$ and $1$ for $T$ in Equation (II).

$M=( 3 8)′′+5( 1 32)′′+(1)( 1 64)′′=( 3 8)′′+( 5 32)′′+( 1 64)′′=( 35 64)′′$

Conclusion:

The measurement of l is $( 35 64)′′$ .

Answer 90

To determine

(m)

The measurement of m.

Expert Solution

Answer to Problem 7A

The measurement of m is $( 51 64)′′$ .

Explanation of Solution

Given information:

Here, the total measurement of scale nearest of m is $24$ and the fractional measurement of scale nearest of $m$ is $3$ as shown in Figure-(1).

Calculation:

Substitute $24$ for $F$ and $3$ for $T$ in Equation (I).

$M=(24)( 1 32)′′+(3)( 1 64)′′=( 51 64)′′$

Conclusion:

The measurement of m is $( 51 64)′′$ .

Answer 91

To determine

(m)

The measurement of m.

Answer 92

Expert Solution

Answer to Problem 7A

The measurement of m is $( 51 64)′′$ .

Answer 93

Expert Solution

Answer 94

Expert Solution

Answer 95

Expert Solution

Answer 96

Explanation of Solution

Given information:

Here, the total measurement of scale nearest of m is $24$ and the fractional measurement of scale nearest of $m$ is $3$ as shown in Figure-(1).

Calculation:

Substitute $24$ for $F$ and $3$ for $T$ in Equation (I).

$M=(24)( 1 32)′′+(3)( 1 64)′′=( 51 64)′′$

Conclusion:

The measurement of m is $( 51 64)′′$ .

Answer 97

To determine

(n)

The measurement of n.

Expert Solution

Answer to Problem 7A

The measurement of n is $( 31 32)′′$ .

Explanation of Solution

Given information:

Write the expression of measurement of the enlarged decimal rule.

$M=T1−T(1 64)′′$ ........ (IV)

Here, the total measurement is $T1$ .

Here, the fractional measurement of scale nearest of n is $2$ and the total measurement is $1″$ as shown in Figure-(1).

Calculation:

Substitute $1″$ for $T1$ and $2$ for $T$ in Equation (IV).

$M=(1″)−2( 1 64)′′=(1″)−( 1 32)′′=( 31 32)′′$

Conclusion:

The measurement of n is $( 31 32)′′$ .

Answer 98

To determine

(n)

The measurement of n.

Answer 99

Expert Solution

Answer to Problem 7A

The measurement of n is $( 31 32)′′$ .

Answer 100

Expert Solution

Answer 101

Expert Solution

Answer 102

Expert Solution

Answer 103

Explanation of Solution

Given information:

Write the expression of measurement of the enlarged decimal rule.

$M=T1−T(1 64)′′$ ........ (IV)

Here, the total measurement is $T1$ .

Here, the fractional measurement of scale nearest of n is $2$ and the total measurement is $1″$ as shown in Figure-(1).

Calculation:

Substitute $1″$ for $T1$ and $2$ for $T$ in Equation (IV).

$M=(1″)−2( 1 64)′′=(1″)−( 1 32)′′=( 31 32)′′$

Conclusion:

The measurement of n is $( 31 32)′′$ .

Answer 104

To determine

(o)

The measurement of o.

Expert Solution

Answer to Problem 7A

The measurement of o is $(1 15 64)′′$ .

Explanation of Solution

Given information:

Here, the total measurement of scale nearest of m is $7$ , the fractional measurement of scale nearest of m is $1$ and the total measurement is $1″$ as shown in Figure-(1).

Calculation:

Substitute $1″$ for $T1$ , $7$ for $F$ and $1$ for $T$ in Equation (III).

$M=(1″)+(7)( 1 32)′′+(1)( 1 64)′′=(1″)+( 7 32)′′+( 1 64)′′=(1 15 64)′′$

Conclusion:

The measurement of o is $(1 15 64)′′$ .

Answer 105

To determine

(o)

The measurement of o.

Answer 106

Expert Solution

Answer to Problem 7A

The measurement of o is $(1 15 64)′′$ .

Answer 107

Expert Solution

Answer 108

Expert Solution

Answer 109

Expert Solution

Answer 110

Explanation of Solution

Given information:

Here, the total measurement of scale nearest of m is $7$ , the fractional measurement of scale nearest of m is $1$ and the total measurement is $1″$ as shown in Figure-(1).

Calculation:

Substitute $1″$ for $T1$ , $7$ for $F$ and $1$ for $T$ in Equation (III).

$M=(1″)+(7)( 1 32)′′+(1)( 1 64)′′=(1″)+( 7 32)′′+( 1 64)′′=(1 15 64)′′$

Conclusion:

The measurement of o is $(1 15 64)′′$ .

Answer 111

To determine

(o)

The measurement of p.

Expert Solution

Answer to Problem 7A

The measurement of p is $(1 29 64)′′$ .

Explanation of Solution

Given information:

Here, the total measurement of scale nearest of m is $4$ , the fractional measurement of scale nearest of m is $1$ and the total measurement is $( 21 16)′′$ as shown in Figure-(1).

Calculation:

Substitute $( 21 16)′′$ for $T1$ , $4$ for $F$ and $1$ for $F$ in Equation (IV).

$M=( 21 16)′′+(4)( 1 32)′′+(1)( 1 64)′′=( 21 16)′′+( 1 8)′′+( 1 64)′′=( 29 64)′′$

Conclusion:

The measurement of p is $(1 29 64)′′$ .

Answer 112

To determine

(o)

The measurement of p.

Answer 113

Expert Solution

Answer to Problem 7A

The measurement of p is $(1 29 64)′′$ .

Answer 114

Expert Solution

Answer 115

Expert Solution

Answer 116

Expert Solution

Answer 117

Explanation of Solution

Given information:

Here, the total measurement of scale nearest of m is $4$ , the fractional measurement of scale nearest of m is $1$ and the total measurement is $( 21 16)′′$ as shown in Figure-(1).

Calculation:

Substitute $( 21 16)′′$ for $T1$ , $4$ for $F$ and $1$ for $F$ in Equation (IV).

$M=( 21 16)′′+(4)( 1 32)′′+(1)( 1 64)′′=( 21 16)′′+( 1 8)′′+( 1 64)′′=( 29 64)′′$

Conclusion:

The measurement of p is $(1 29 64)′′$ .

Answer 118

Ch. 28 - Prob. 1A Ch. 28 - Prob. 2A Ch. 28 - Prob. 3A Ch. 28 - Prob. 4A Ch. 28 - Prob. 5A Ch. 28 - Prob. 6A Ch. 28 - Prob. 7A Ch. 28 - Prob. 8A Ch. 28 - Prob. 9A Ch. 28 - Prob. 10A

(a) The measurement of a .

Concept explainers

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(a) The measurement of a<m:math><m:mtext>a</m:mtext></m:math>.

Answer to Problem 7A

Explanation of Solution

(b) The measurement of b<m:math><m:mtext>b</m:mtext></m:math>.

Answer to Problem 7A

Explanation of Solution

(c) The measurement of c<m:math><m:mtext>c</m:mtext></m:math>.

Answer to Problem 7A

Explanation of Solution

(d) The measurement of d<m:math><m:mtext>d</m:mtext></m:math>.

Answer to Problem 7A

Explanation of Solution

(e) The measurement of e<m:math><m:mtext>e</m:mtext></m:math>.

Answer to Problem 7A

Explanation of Solution

(f) The measurement of f<m:math><m:mtext>f</m:mtext></m:math>.

Answer to Problem 7A

Explanation of Solution

(g) The measurement of g<m:math><m:mtext>g</m:mtext></m:math>.

Answer to Problem 7A

Explanation of Solution

(h) The measurement of h.

Answer to Problem 7A

Explanation of Solution

(i) The measurement of i.

Answer to Problem 7A

Explanation of Solution

(j) The measurement of j<m:math><m:mtext>j</m:mtext></m:math>.

Answer to Problem 7A

Explanation of Solution

(k) The measurement of k<m:math><m:mtext>k</m:mtext></m:math>.

Answer to Problem 7A

Explanation of Solution

(l) The measurement of l.

Answer to Problem 7A

Explanation of Solution

(m) The measurement of m.

Answer to Problem 7A

Explanation of Solution

(n) The measurement of n.

Answer to Problem 7A

Explanation of Solution

(o) The measurement of o.

Answer to Problem 7A

Explanation of Solution

(o) The measurement of p.

Answer to Problem 7A

Explanation of Solution

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Chapter 28 Solutions

(a)

The measurement of $a$ .

(b)

The measurement of $b$ .

(c)

The measurement of $c$ .

(d)

The measurement of $d$ .

(e)

The measurement of $e$ .

(f)

The measurement of $f$ .

(g)

The measurement of $g$ .

(h)

The measurement of h.

(i)

The measurement of i.

(j)

The measurement of $j$ .

(k)

The measurement of $k$ .

(l)

The measurement of l.

(m)

The measurement of m.

(n)

The measurement of n.

(o)

The measurement of o.

(o)

The measurement of p.