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Find the solution to the equation log16 32 = x + 3
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Log base 16 if 32 = (x + 3) means, by definition of logarithms that: 16 ^(x+3) = 32
Rewrite 16 as a power of 2. Do the same for 32.
2^4 = 16 2^5 = 32 The purpose of rewriting 16 and 32 as powers of 2 is to apply exponential properties in the solution process.
16 ^(x+3) = 32 (2^4)^(x+3) = 2^5 2^4(x+3) = 2^5 So, 4(x+3) = 5 Solve 4(x+3) = 5 and check to see if the resulting value of x works in the original equation. I will draw most of the solution by hand so that it will make more sense.
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