Question

If $log_b(3) = 19$ and $log_b(4) = 15$, then evaluate the following expression: $\frac{log(9)}{log(b)} - \frac{log(64)}{log(b)}$

          If $log_b(3) = 19$ and $log_b(4) = 15$, then evaluate the following expression:
$\frac{log(9)}{log(b)} - \frac{log(64)}{log(b)}$

If logb(3) = 19 and logb(4) = 15, then evaluate the following expression:
(log(9))/(log(b)) - (log(64))/(log(b))

Added by David V.

Elementary and Intermediate Algebra

Alan S. Tussy, R. David Gustafson 5th Edition

Instant Answer

Solved by Expert Tassha Calista

12/14/2021

Step 1

We are given log_(b)(3) = 19 and log_(b)(4) = 15. Show more…

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If log_(b)(3)=19 and log_(b)(4)=15, then evaluate the following expression: (log(9))/(log(b))-(log(64))/(log(b)) 39 -7 34 3 83 None of the above if log_(b)(3)=19 and log_(b)(4)=15, then evaluate the following expression: (log(9))/(log(b))-(log(64))/(log(b)) 39 -7 34 3 83 None of the above