Simplufy Log104 + Log1025

Assessment: WAEC SSCE - General Mathematics - 1996 (Objective) Subject: General Mathematics

Question 1 Report

Simplufy Log104 + Log1025
Answer Details
Using the logarithmic identity Logb(MN) = LogbM + LogbN, we can simplify Log104 + Log1025 as follows: Log104 + Log1025 = Log10(4 x 25) = Log10100 Since 100 is 10 raised to the power of 2, we can rewrite this as: Log10100 = Log10(102) = 2 Therefore, the simplified expression is 2.
Read lesson note on Logarithms (WAEC)
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