EBK MATHEMATICS FOR MACHINE TECHNOLOGY
EBK MATHEMATICS FOR MACHINE TECHNOLOGY
7th Edition
ISBN: 9780100548169
Author: SMITH
Publisher: YUZU
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Chapter 25, Problem 16A
To determine

(A)

The dimension of A in inches.

Expert Solution
Check Mark

Answer to Problem 16A

The dimension of A in inches is 2.756in.

Explanation of Solution

Given information:

The schematic diagram of the system is shown below.

EBK MATHEMATICS FOR MACHINE TECHNOLOGY, Chapter 25, Problem 16A

Figure-(1)

Write the expression for the dimension in inches.

  Lin=(Lmm)(1in25.4mm) ...... (I)

Here, the dimension in inches is Lin and the dimension in millimetres is Lmm.

Calculation:

Substitute 70.00mm for Lmm in Equation (I).

  Lin=(70.00mm)( 1in 25.4mm)=2.7559in2.756in

Conclusion:

The dimension of A in inches is 2.756in.

To determine

(B)

The dimension of B in inches.

Expert Solution
Check Mark

Answer to Problem 16A

The dimension of B in inches is 1.959in.

Explanation of Solution

Substitute 49.78mm for Lmm in Equation (I).

  Lin=(49.78mm)( 1in 25.4mm)=1.9586in1.959in

Conclusion:

The dimension of B in inches is 1.959in.

To determine

(C)

The dimension of C in inches.

Expert Solution
Check Mark

Answer to Problem 16A

The dimension of C in inches is 0.325in.

Explanation of Solution

Substitute 8.25mm for Lmm in Equation (I).

  Lin=(8.25mm)( 1in 25.4mm)=0.3248in0.325in

Conclusion:

The dimension of C in inches is 0.325in.

To determine

(D)

The dimension of D in inches.

Expert Solution
Check Mark

Answer to Problem 16A

The dimension of D in inches is 0.236in.

Explanation of Solution

Substitute 6.00mm for Lmm in Equation (I).

  Lin=(6.00mm)( 1in 25.4mm)=0.2362in0.236in

Conclusion:

The dimension of D in inches is 0.236in.

To determine

(E)

The dimension of E in inches.

Expert Solution
Check Mark

Answer to Problem 16A

The dimension of E in inches is 0.823in.

Explanation of Solution

Substitute 20.90mm for Lmm in Equation (I).

  Lin=(20.90mm)( 1in 25.4mm)=0.8228in0.823in

Conclusion:

The dimension of E in inches is 0.823in.

To determine

(F)

The dimension of F in inches.

Expert Solution
Check Mark

Answer to Problem 16A

The dimension of F in inches is 0.138in.

Explanation of Solution

Substitute 3.50mm for Lmm in Equation (I).

  Lin=(3.50mm)( 1in 25.4mm)=0.1377in0.138in

Conclusion:

The dimension of F in inches is 0.138in.

To determine

(G)

The dimension of G in inches.

Expert Solution
Check Mark

Answer to Problem 16A

The dimension of G in inches is 0.561in.

Explanation of Solution

Substitute 14.25mm for Lmm in Equation (I).

  Lin=(14.25mm)( 1in 25.4mm)=0.5610in0.561in

Conclusion:

The dimension of G in inches is 0.561in.

To determine

(H)

The dimension of H in inches.

Expert Solution
Check Mark

Answer to Problem 16A

The dimension of H in inches is 0.236in.

Explanation of Solution

Substitute 6.00mm for Lmm in Equation (I).

  Lin=(6.00mm)( 1in 25.4mm)=0.2362in0.236in

Conclusion:

The dimension of H in inches is 0.236in.

To determine

(I)

The dimension of I in inches.

Expert Solution
Check Mark

Answer to Problem 16A

The dimension of I in inches is 1.126in.

Explanation of Solution

Substitute 28.60mm for Lmm in Equation (I).

  Lin=(28.60mm)( 1in 25.4mm)=1.1259in1.126in

Conclusion:

The dimension of I in inches is 1.126in.

To determine

(J)

The dimension of J in inches.

Expert Solution
Check Mark

Answer to Problem 16A

The dimension of J in inches is 0.630in.

Explanation of Solution

Substitute 16.00mm for Lmm in Equation (I).

  Lin=(16.00mm)( 1in 25.4mm)=0.6299in0.630in

Conclusion:

The dimension of J in inches is 0.630in.

To determine

(K)

The dimension of K in inches.

Expert Solution
Check Mark

Answer to Problem 16A

The dimension of K in inches is 0.232in.

Explanation of Solution

Substitute 5.88mm for Lmm in Equation (I).

  Lin=(5.88mm)( 1in 25.4mm)=0.23149in0.232in

Conclusion:

The dimension of K in inches is 0.232in.

To determine

(L)

The dimension of L in inches.

Expert Solution
Check Mark

Answer to Problem 16A

The dimension of L in inches is 0.363in.

Explanation of Solution

Substitute 9.22mm for Lmm in Equation (I).

  Lin=(9.22mm)( 1in 25.4mm)=0.3629in0.363in

Conclusion:

The dimension of L in inches is 0.363in.

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Solve the initial value problem: y' = x3 + y³ 3 , y(1) = 2 xy² y(x) = Hint: Notice that the equation on the right is homogeneous and see Homework exercise 23 in section 1.2 of our textbook to review techniques for solving homogeneous equations. Note that we've been given an intial value of the form y(a) = b where a > 0, so this only determines a solution corresponding to the right half of the graph of In(x), i.e., the part of the graph corresponding to positive values of x. Therefore, we should write In(x) instead of ln(|x|), since the left half of the graph is not determined by the initial condition given.
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