prove the power property: logbUn = n·logbU Proof is by induction: First we prove it's true for n = 1. logbU1 = logbU = 1·logbU Assume true for n < k, Need to prove that logbUk+1 = (k+1)logbU logbUk+1 = logb(UkU1) = logbUk + logbU1 = k·logbU + logbU = (logbU)(k+1) = (k+1)logbU Edwin
Solve for x (log3x)2 + log3x2 + 1 =...(answered by Edwin McCravy)
I need the answer for question (i) and (ii) both of them please: (2) Let...(answered by Edwin McCravy,AnlytcPhil,ikleyn)