Use log and antilog tables to compute the value of $\displaystyle {(}$2.987^5$\displaystyle {)}{(}$1.453^5$\displaystyle {)}$.

Hint #1: Using a calculator will not give you the same answer as using the tables, so only use your calculator to check your final result is reasonable.

Hint #2: You need to use one or more of the three basic log rules as part of this problem.

Hint #3: You will need to first use the log tables, get an intermediate result, and then use the antilog tables to get the final result.

Answer = $\displaystyle {1.453}^{{5}}$ =

LOG RESULTS
Nbase = 1.453
Part 1 = 0.376; Part 2 = 0.8115
Final Log Answer = 1.1875
New Power = 0.8115
New Power2 = 0
ANTI LOG RESULTS
PP = 81.15
P = 0.81
p = 0.001
S = 5.0000000000006
Thousand Part = 0.0050000000000006
Main P = 0.811
Base P = 0.816
Left Power = 6.457
Main Power of 10 = 6.471
Right Power = 6.486
Thousand Part = 8
Final Power = 6.479
Final Result = 6.479