Match each logarithmic equation with the property that should be used first to solve that equation. A. 2log (x + 1) = log(x) B.log(x-1)-log(2) = log(4) C.log(x - 1) = log4 (3x + 5) D. ln(x+1)+ln(4) = 15 E. log₂ 5 = x Logarithmic Properties Equality Property log, (m) = log, (n)..m=n Product Property log, (mn) = log, (m) + log, (n) Quotient Property logo (m) = log, (m) -log, (n) Power Property log, (a") = n log, a log, a Change of Base log, a = log, c

Q: Which value(s) satisfy the following equation? log₂ (x²) + 2log 8 X 392 log₂ (x³) +20 log (32) > 0

A: We need to solve the equation. x=883,262,922.38

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Q: Determine the restrictions on the variable for the following expression log2 (x2-16)-log2 (2x-8) a.…

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Q: Solve for the exact value of x. log, (4x) + log, (2) = 4

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Q: Use one-to-one property of logarithms to solve a. log(5x+10)-log(5)=log(17) b.…

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Q: x = log (5) - log(10)

A: To solve the single unknown.

Q: The logarithmic equation log3(x+1)+log3(x-2) = log3(x-3) has Select one: a. an extraneous root of x…

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Q: 2. Use logarithm rules, write log 32/log 2 as a single logarith

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