Let A = logm (2) and B logm (5). Expand the logarithm and write as a sum of multiples of A and B. logm (320)

Q: f. Evaluate log, V343

A:

Q: Solve. log,(3x – 4) = log:(x + 2)

A: To solve the given equation

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

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

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Q: Evaluate (without use of a calculator).

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Q: LogA= 3.420 and LogB=0.357, find logAB

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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: Express as a product. - 9 log M

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

Q: 50 2x + 5 245

A: As per the question we have to find the value of the given finite sum.

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

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Q: approximate the logarithm using the properties of logarithms, given log, 2 = 0.3562, log, 3 =…

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Q: Let logb A=3 and logb =-4. Find logb AB

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Q: Use log. Differantion

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Q: express as a product logN(r16)

A: Given:

Q: Simplify. Enter the result as a single logarithm with a coefficient of 1. log, (92) + log, (6z?)

A: