Rewrite each equation in exponential form. 9) log, 191 = y %3D 10) log, n = -2 11) log, x = 19 12) log, m = -6

Q: What value of makes each equation true? 1. log, 144 = 2 2. log, 64 = 2 3. log, 64 = 3 4. log, 64 = 6…

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Q: 6) log, 625

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Q: езх — 17 e 3x %3D

A: We have to find the solution for e3x=17.

Q: How do you take the log of both sides?

A: The equation:

Q: Write each equation in exponential form. 1. log, 16 = 4 b. log1o 100 = -2 c. log, 1 = 0

A: Write those in exponential form:a. log216=4b.log101100=-2c. log71=0

Q: Solve. Write your solution as an exact answer. Show your work using the Equation Editor tool. 1…

A: logarithmic formula

Q: 9) Write each logarithmic equation in exponential form: b. In(125) =x b. 5= log , 243 d. lbg, 2= 3

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Q: (a) log, 8 - log, 5 log, (b) log, 3 + log₂= log₂ 21 (c) - 4log, 3 = log,

A: (a) log38-log35=log3_ (b) log23+log2_=log221 (c) -4log93=log9_ We have to fill in the missing…

Q: LT14, Exponential/Logarithmic Unit (U4): Write and use all exponential models 1. Write the…

A: Given, (-2, 3) and (2, 48)

Q: Write each equation in logarithmic form. 5. 23 = 8 6. 32 = 9 7. 82 = 8. ()? = }

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Q: Solve logg x+log:(x+6) = log;(5x +12)

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Q: thank yo

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Q: Express as a product. - 9 log M

A: We know that                             loga xm = m × loga x

Q: Five equations are written below. Fill in the missing expression for each equation - - a" In a. (*)'…

A: The given are missing with derivative formulas, we have to find it.

Q: Rewrite 4* = 64 as a logarithmic equation. O logx64 = 4 O log464 = x O log4x = 64 O log64x = 4

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Q: Simplify: log, 16. log, 25. log 5 1 49 -16 -12 8 14 -18

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Q: (logser log) %3D 2. the value of + Then fin of

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Q: 9** atb 10. If 16 and log (a-b)8 = -3, find the values of a and b %3D

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