Chapter 27, Problem 34A

To determine

(A)

To express the dimensions in inches upto 3 decimal places.

Answer to Problem 34A

The dimension $70.00\text{mm}$ can be expressed in inches as $2.756\text{inches}$.

Explanation of Solution

Given Information:

Given,the part shown in figure is to be made in a machine shop using decimal-inch machinery and tools. All dimensions are in millimeters.

  

Calculation:

To express a unit in one system as an equivalent unit in the other system, either use unity fractions or multiply the given measurements by the appropriate conversion factor in the metric-Customary Linear Equivalent Table

As we know that,

$1\text{ millimeter (mm) = 0}\text{.03937 inches (in)}$

Converting $70.00millimeters$ to inches by multiplying it with the unit fraction,

$\Rightarrow 70.00\text{mm}\times \frac{0.03937\text{in}}{1\text{mm}}=2.756\text{in}\left(\text{rounded}\right)$

Hence, the dimension $70.00\text{mm}$ can be expressed in inches as $2.756\text{inches}$.

To determine

(B)

To express the dimensions in inches up to 3 decimal places.

Answer to Problem 34A

The dimension $49.78\text{millimeter}$ can be expressed in inches as $1.960\text{inches}$.

Explanation of Solution

Given Information:

Given, the part shown in figure is to be made in a machine shop using decimal-inch machinery and tools. All dimensions are in millimeters.

  

Calculation:

To express a unit in one system as an equivalent unit in the other system, either use unity fractions or multiply the given measurements by the appropriate conversion factor in the metric-Customary Linear Equivalent Table

As we know that,

$1\text{ millimeter (mm) = 0}\text{.03937 inches (in)}$

Converting $49.78\text{millimeter}$ to inches by multiplying it with the unit fraction,

$\Rightarrow 49.78\text{mm}\times \frac{0.03937in}{1\text{mm}}=1.960in\left(\text{rounded}\right)$

Hence, the dimension $49.78\text{millimeter}$ can be expressed in inches as $1.960\text{inches}$.

To determine

(C)

To express the dimensions in inches up to 3 decimal places.

Answer to Problem 34A

The dimension $8.25\text{millimeter}$ can be expressed in inches as $0.325\text{inches}$.

Explanation of Solution

Given Information:

Given, the part shown in figure is to be made in a machine shop using decimal-inch machinery and tools. All dimensions are in millimeters.

  

Calculation:

To express a unit in one system as an equivalent unit in the other system, either use unity fractions or multiply the given measurements by the appropriate conversion factor in the metric-Customary Linear Equivalent Table

As we know that,

$1\text{ millimeter (mm) = 0}\text{.03937 inches (in)}$

Converting $8.25\text{millimeter}$ to inches by multiplying it with the unit fraction,

$\Rightarrow 8.25\text{mm}\times \frac{0.03937\text{in}}{1\text{mm}}=0.325\text{in}\left(\text{rounded}\right)$

Hence, the dimension $8.25\text{millimeter}$ can be expressed in inches as $0.325\text{inches}$.

To determine

(D)

To express the dimensions in inches up to 3 decimal places.

Answer to Problem 34A

The dimension $6.00\text{millimeter}$ can be expressed in inches as $0.236\text{inches}$.

Explanation of Solution

Given Information:

Given, the part shown in figure is to be made in a machine shop using decimal-inch machinery and tools. All dimensions are in millimeters.

  

Calculation:

To express a unit in one system as an equivalent unit in the other system, either use unity fractions or multiply the given measurements by the appropriate conversion factor in the metric-Customary Linear Equivalent Table

As we know that,

$1\text{ millimeter (mm) = 0}\text{.03937 inches (in)}$

Converting $6.00\text{millimeter}$ to inches by multiplying it with the unit fraction,

$\Rightarrow 6.00\text{mm}\times \frac{0.03937\text{in}}{1\text{mm}}=0.236\text{in}\left(\text{rounded}\right)$

Hence, the dimension $6.00\text{millimeter}$ can be expressed in inches as $0.236\text{inches}$.

To determine

(E)

To express the dimensions in inches up to 3 decimal places.

Answer to Problem 34A

The dimension $20.90\text{millimeter}$ can be expressed in inches as $0.823\text{inches}$.

Explanation of Solution

Given Information:

Given, the part shown in figure is to be made in a machine shop using decimal-inch machinery and tools. All dimensions are in millimeters.

  

Calculation:

To express a unit in one system as an equivalent unit in the other system, either use unity fractions or multiply the given measurements by the appropriate conversion factor in the metric-Customary Linear Equivalent Table

As we know that,

$1\text{ millimeter (mm) = 0}\text{.03937 inches (in)}$

Converting $20.90\text{millimeter}$ to inches by multiplying it with the unit fraction,

$\Rightarrow 20.90\text{mm}\times \frac{0.03937\text{in}}{1\text{mm}}=0.823\text{in}\left(\text{rounded}\right)$

Hence, the dimension $20.90\text{millimeter}$ can be expressed in inches as $0.823\text{inches}$.

To determine

(F)

To express the dimensions in inches up to 3 decimal places.

Answer to Problem 34A

The dimension $3.50\text{millimeter}$ can be expressed in inches as $0.138\text{inches}$.

Explanation of Solution

Given Information:

Given, the part shown in figure is to be made in a machine shop using decimal-inch machinery and tools. All dimensions are in millimeters.

  

Calculation:

To express a unit in one system as an equivalent unit in the other system, either use unity fractions or multiply the given measurements by the appropriate conversion factor in the metric-Customary Linear Equivalent Table

As we know that,

$1\text{ millimeter (mm) = 0}\text{.03937 inches (in)}$

Converting $3.50\text{millimeter}$ to inches by multiplying it with the unit fraction,

$\Rightarrow 3.50\text{mm}\times \frac{0.03937\text{in}}{1\text{mm}}=0.138\text{in}\left(\text{rounded}\right)$

Hence, the dimension $3.50\text{millimeter}$ can be expressed in inches as $0.138\text{inches}$.

To determine

(G)

To express the dimensions in inches up to 3 decimal places.

Answer to Problem 34A

The dimension $14.25\text{millimeter}$ can be expressed in inches as $0.561\text{inches}$.

Explanation of Solution

Given Information:

Given, the part shown in figure is to be made in a machine shop using decimal-inch machinery and tools. All dimensions are in millimeters.

  

Calculation:

To express a unit in one system as an equivalent unit in the other system, either use unity fractions or multiply the given measurements by the appropriate conversion factor in the metric-Customary Linear Equivalent Table

As we know that,

$1\text{ millimeter (mm) = 0}\text{.03937 inches (in)}$

Converting $14.25\text{millimeter}$ to inches by multiplying it with the unit fraction,

$\Rightarrow 14.25\text{mm}\times \frac{0.03937\text{in}}{1\text{mm}}=0.561\text{in}\left(\text{rounded}\right)$

Hence, the dimension $14.25\text{millimeter}$ can be expressed in inches as $0.561\text{inches}$.

To determine

(H)

To express the dimensions in inches up to 3 decimal places.

Answer to Problem 34A

The dimension $6.00\text{millimeter}$ can be expressed in inches as $0.236\text{inches}$.

Explanation of Solution

Given Information:

Given, the part shown in figure is to be made in a machine shop using decimal-inch machinery and tools. All dimensions are in millimeters.

  

Calculation:

To express a unit in one system as an equivalent unit in the other system, either use unity fractions or multiply the given measurements by the appropriate conversion factor in the metric-Customary Linear Equivalent Table

As we know that,

$1\text{ millimeter (mm) = 0}\text{.03937 inches (in)}$

Converting $6.00\text{millimeter}$ to inches by multiplying it with the unit fraction,

$\Rightarrow 6.00\text{mm}\times \frac{0.03937\text{in}}{1\text{mm}}=0.236\text{in}\left(\text{rounded}\right)$

Hence, the dimension $6.00\text{millimeter}$ can be expressed in inches as $0.236\text{inches}$.

To determine

(I)

To express the dimensions in inches up to 3 decimal places.

Answer to Problem 34A

The dimension $28.60\text{millimeter}$ can be expressed in inches as $1.126\text{inches}$.

Explanation of Solution

Given Information:

Given, the part shown in figure is to be made in a machine shop using decimal-inch machinery and tools. All dimensions are in millimeters.

  

Calculation:

To express a unit in one system as an equivalent unit in the other system, either use unity fractions or multiply the given measurements by the appropriate conversion factor in the metric-Customary Linear Equivalent Table

As we know that,

$1\text{ millimeter (mm) = 0}\text{.03937 inches (in)}$

Converting $28.60\text{millimeter}$ to inches by multiplying it with the unit fraction,

$\Rightarrow 28.6\text{mm}\times \frac{0.03937\text{in}}{1\text{mm}}=0.126\text{in}\left(\text{rounded}\right)$

Hence, the dimension $28.60\text{millimeter}$ can be expressed in inches as $1.126\text{inches}$.

To determine

(J)

To express the dimensions in inches up to 3 decimal places.

Answer to Problem 34A

The dimension $16.00\text{millimeter}$ can be expressed in inches as $0.630\text{inches}$.

Explanation of Solution

Given Information:

Given, the part shown in figure is to be made in a machine shop using decimal-inch machinery and tools. All dimensions are in millimeters.

  

Calculation:

To express a unit in one system as an equivalent unit in the other system, either use unity fractions or multiply the given measurements by the appropriate conversion factor in the metric-Customary Linear Equivalent Table

As we know that,

$1\text{ millimeter (mm) = 0}\text{.03937 inches (in)}$

Converting $16.00\text{millimeter}$ to inches by multiplying it with the unit fraction,

$\Rightarrow 16.00\text{mm}\times \frac{0.03937\text{in}}{1\text{mm}}=0.630\text{in}\left(\text{rounded}\right)$

Hence, the dimension $16.00\text{millimeter}$ can be expressed in inches as $0.630\text{inches}$.

To determine

(K)

To express the dimensions in inches up to 3 decimal places.

Answer to Problem 34A

The dimension $5.88\text{millimeter}$ can be expressed in inches as $0.231\text{inches}$.

Explanation of Solution

Given Information:

Given, the part shown in figure is to be made in a machine shop using decimal-inch machinery and tools. All dimensions are in millimeters.

  

Calculation:

To express a unit in one system as an equivalent unit in the other system, either use unity fractions or multiply the given measurements by the appropriate conversion factor in the metric-Customary Linear Equivalent Table

As we know that,

$1\text{ millimeter (mm) = 0}\text{.03937 inches (in)}$

Converting $5.88\text{millimeter}$ to inches by multiplying it with the unit fraction,

$\Rightarrow 5.88\text{mm}\times \frac{0.03937\text{in}}{1\text{mm}}=0.231\text{in}\left(\text{rounded}\right)$

Hence, the dimension $5.88\text{millimeter}$ can be expressed in inches as $0.231\text{inches}$.

To determine

(L)

To express the dimensions in inches up to 3 decimal places.

Answer to Problem 34A

The dimension $9.22\text{millimeter}$ can be expressed in inches as $0.363\text{inches}$.

Explanation of Solution

Given Information:

Given, the part shown in figure is to be made in a machine shop using decimal-inch machinery and tools. All dimensions are in millimeters.

  

Calculation:

To express a unit in one system as an equivalent unit in the other system, either use unity fractions or multiply the given measurements by the appropriate conversion factor in the metric-Customary Linear Equivalent Table

As we know that,

$1\text{ millimeter (mm) = 0}\text{.03937 inches (in)}$

Converting $9.22\text{millimeter}$ to inches by multiplying it with the unit fraction,

$\Rightarrow 9.22\text{mm}\times \frac{0.03937\text{in}}{1\text{mm}}=0363\text{in}\left(\text{rounded}\right)$

Hence, the dimension $9.22\text{millimeter}$ can be expressed in inches as $0.363\text{inches}$.