log√x / y3 3√z

log√x / y3 3√z

log4 x + log4 2 = 3

Let log_b2=A and log_b3=C. Write the expression log_b√(2/27) in terms of A and C

log35x3/y

3 log x - 4log y + 1/2 log z

Log824

log2 x + log2 (x-2) = 3

3 log x - 4log y + 1/2 log z

1/2 log4 x+3 log4 y

Rewrite in terms of logax, logay, and logaz, using properties of logarithms: In(√x2/y3)

(a) Find the lim x→0 (b) Find the interval on which f is increasing. (c) Find the point at witch f attains its maximum value

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2log base 4 9 - log base 2 3

3^(2log base 3 5)

y = log10[sin(x-3) + √(16- x2)]

Precalculus. Asked to evaluate each logarithm. Exact answers only. No decimal approximations.

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Please explain the steps on how to figure this problem out.