Using logarithm table solve 5.25(23.73)

Answer 1

To solve the expression 5.25(23.73) using a logarithm table, we need to break it down into smaller steps using logarithmic properties.

Step 1: Take the logarithm of 5.25
- Look for the logarithm of 5.25 in the logarithm table. Let's assume it is log(5.25) = 0.7201.

Step 2: Take the logarithm of 23.73
- Look for the logarithm of 23.73 in the logarithm table. Let's assume it is log(23.73) = 1.3752.

Step 3: Add the logarithms
- Add the logarithms obtained from steps 1 and 2, which gives:
0.7201 + 1.3752 = 2.0953

Step 4: Find the antilogarithm
- Look for the antilogarithm of 2.0953 in the antilogarithm table. Let's assume it is 144.623.

So, 5.25(23.73) is approximately equal to 144.623.