Which combination of gage blocks can be used to gage a length of 0.9528 inches?

Which combination of gage blocks can be used to gage a length of 0.9528 inches?

• A. 0.2008, 0.500, 0.252
• B. 0.1008, 0.102, 0.750
• C. 0.5000, 0.2000, 0.2500
• D. 0.3000, 0.1000, 0.6000

Answer: (B)

The correct combination to measure a length of 0.9528 inches involves adding up the individual lengths of the gage blocks to reach the target measurement, which is crucial in precision machining and dimensional analysis. In this case, using the combination of gage blocks from option B, which includes lengths of 0.1008 inches, 0.102 inches, and 0.750 inches, provides the necessary total length. When these three blocks are summed: 0.1008 + 0.102 + 0.750 = 0.9528 inches. This demonstrates how gage blocks can be effectively used to achieve precise measurements; each block can be essentially seen as a building block in cumulative dimensioning, adding together to arrive at the required total. The other combinations do not sum to the desired length of 0.9528 inches. For accurate machining practices, verifying the sum of individual blocks is vital for precision and efficiency. Hence, option B is the only correct choice that meets the requirement.

The correct combination to measure a length of 0.9528 inches involves adding up the individual lengths of the gage blocks to reach the target measurement, which is crucial in precision machining and dimensional analysis.

In this case, using the combination of gage blocks from option B, which includes lengths of 0.1008 inches, 0.102 inches, and 0.750 inches, provides the necessary total length. When these three blocks are summed:

0.1008 + 0.102 + 0.750 = 0.9528 inches.

This demonstrates how gage blocks can be effectively used to achieve precise measurements; each block can be essentially seen as a building block in cumulative dimensioning, adding together to arrive at the required total.

The other combinations do not sum to the desired length of 0.9528 inches. For accurate machining practices, verifying the sum of individual blocks is vital for precision and efficiency. Hence, option B is the only correct choice that meets the requirement.