Let logb3 05646 logb4 07124 and logb5 08271 Using these v

Let log_b(3) = 0.5646, log_b(4) = 0.7124, and log_b(5) = 0.8271. Using these values, evaluate log_b(16)

log_b(16) = log_b(4^2)

Using the log Property : log_z(x^b) = b*log_z(x)

So, log_b(16) = log_b(4^2) = 2 log_b(4)

Given log_b(4) = 0.7124

So, log_b(16) = log_b(4^2) = 2 log_b(4) = 2* 0.7124 = 1.4248

Let logb(3) = 0.5646, logb(4) = 0.7124, and logb(5) = 0.8271. Using these values, evaluate logb(16)Solutionlogb(16) = logb(4^2) Using the log Property : logz(x^

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