Solve for x. If necessary, round to the nearest ten-thousandth. (If there is no solution, enter NO SOLUTION.) log7(8x) = log7 3 + log7(3x + 1) %3D

Q: Solve. log,(3x – 4) = log:(x + 2)

A: To solve the given equation

Q: Solve. log,(a) = 3 54

A:

Q: Solve for x. Give your answer as an integer or reduced fraction. log, (æ*) + log; (Va) = 10

A: First, we write using exponents and then the exponents become coefficients.

Q: Solve. log6(q) = -7 q

A:

Q: Solve for x using log and power rules: (+) x = log₂

A:

Q: Solve. log ? + log(? + 21) = 2

A:

Q: Solve completely. log xlogx = 9

A:

Q: Solve. log 216 =x

A: Given,           log216=x

Q: Solve. log, x = 3 - log,(x - 2)

A: We know that, from the property of logarithm logam+logan=logamn           ⋯⋯1logab=c⇒ac=b        ⋯⋯2

Q: Solve. 4 log:(21 - 7) = 8

A:

Q: Solve. log3 (2x – 3) = 4 | Enter your answer in the box. X =

A: We use logarithmic properties

Q: Express as a sum of logarithms. log 6(13 • 14) = %3D log 6(13 • 14)

A: We will use the logarithmic property return below

Q: Solve for y in terms of x. Simplify your answer. Show all steps.

A: given, log4y=-x

Q: Log, x + log4 x = 3 x3D %3D

A:

Q: Solve for x. logx 8 = 3

A:

Q: Solve for x. log x - log(x + 5) = -1

A: