Use the properties of logarithms to condense the expression to a single logarithm. 2 log (x) + 5 log (x + 3)

Q: Rewrite the expression as a single logarithm. 13) 3 - log5 (4x + 2) + 5 · log5 (6x + 1)

A: Given:   To determine: The expression as a single logarithm

Q: Use the properties of logarithms to expand the logarithmic expression.

A: Given logarithmic expression is: lnxx2+5 We have to expand the above expression.

Q: Use the Laws of Logarithms to expand the expression. (a) log(- (月 (b) In (c) log 5/. X + 2 x³(x² +…

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Q: Use the definition of the logarithmic function to find x. (Simplify your answer completely.) (a)…

A: Here, we need to simplify for both the logarithmic function. For (a),     log7149=x⇒x=log7149Apply…

Q: Use the Laws of Logarithms to combine the given expression. (a) log2(x2 + 5) (b) log 8 + 5 log x + 3…

A: Some laws of logarithm:

Q: Use the properties of logarithms to expand the expression as a sum, difference, and/or constant…

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Q: Use the Laws of Logarithms to combine the given expression. (a) 4 log6(x + 2) + 4 log6(x – 2) (b)…

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Q: Use the Laws of Logarithms to combine the expression. 5 log(x) – log(x² + 1) + 4 log(x – 1)

A: Given expression   5 logx-13log1+x2+4 logx-1

Q: Use the Laws of Logarithms to combine the expression. 4 log(x) – log(x + 1) + 2 log(x – 1)

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Q: Use the Laws of Logarithms to combine the expression. 3 log(x) − 1/3 log(x2 + 1) + 3 log(x − 1)

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Q: Use the properties of logarithms to write the expression as a single logarithm.  log base 2 (x) +…

A: Given:The logarithimic expression is log base 2 (x) + log base 4 (x).

Q: Use properties of logarithms to simplify the following expression into a single logarithm: 2log(x) –…

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Q: Use the Laws of Logarithms to combine the expression.

A: 13logx+23+12logx4-logx2-x-62

Q: Use the laws of logarithms to combine the expression. 3(log x- 2log y) –(3 log z - logw)

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Q: Simplify the expression log(x-x-6)–log(x²-5x+6) restrictions on the variable. as a single logarithm.…

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Q: Use properties of logarithms to expand the logarithmic expression as much as possible. 3 log b _6

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Q: Use properties of logarithms to condense the logarithmic expression. 1 (log 4x+ log 4y) - 2 log 4(x+…

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Q: Use the properties of logarithms to expand the expression as a sum, difference, and/or constant…

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Q: Use the properties of logarithms to simplify log4 (4x2) for x > 0

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Q: Use the properties of logarithms to write the logarithm in terms of  log2(3) and log2(5).…

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Q: Evaluate the logarithm without using a calculator. Show work to support your answer. (In = log.) a)…

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Q: Use the properties of logarithms to write the logarithm in terms of log3 (2) and log (5) log 3 (10)

A: Note that: log (a×b)=log a+log b

Q: Use the Properties of Logarithms to expand the logarithm. Simplify if possible. (Assume all…

A: Log function problem.....

Q: Use the Laws of Logarithms to combine the expression. log7(x2 - 36) - log7(x - 6)

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Q: Use Laws of Logarithms to rewrite the following expression as a single logarithm. In(x +3) + 2 ln(y)…

A: Explanation of the solution is given below...

Q: Use the Laws of Logarithms to combine the expression. 4 log(x) – 8 log(x + 1)

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Q: Use the properties of logarithms to expand the expression as a sum, difference, and/or constant…

A: We know, ln(x·y) = ln x + ln y lnxy = y ln x

Q: Use the properties of logarithmic to expand the following expression as much as possible. Simplify…

A: Some properties of logarithm are: multiplication property: log (x y) = log x + log y division…

Q: Use the Properties of Logarithms to expand the logarithm. Simplify if possible. (Assume all…

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Q: Use the properties of logarithms to write each expression as a single term. a. ln⁡〖(x+3)-ln⁡(x-1)…

A: According to the laws of logarithms we have: ln(a)-ln(b)=lnabln(a)+ln(b)=ln(ab)n ln(a)=ln(a)n

Q: Write the expression as a single logarithm. 1 -3 log x - log y + 5 log z 2

A: Recall the following rules:

Q: Use the properties of logarithms to solve for x: log (x + 3) + log,(x - 3) = log,7 %3D

A: Applying log conditions x+3>0 & x-3>0 x>3

Q: Use the properties of logarithms to rewrite the expression as the logarithm of a single quantity.…

A: Properties of logarithm: ln(A)+ln(B) = ln(AB) ln(A)-ln(B) = ln(A/B) n[ln(A)] = ln(An)

Q: Write the expression as a single logarithm. 1 7 log.y- - log, w+4log.z

A: Given the logarithm expression :

Q: Use the properties of logarithms to write the following expression as a single logarithm: In y + 4…

A: ln(m)+ln(n)=ln(mn)ln(m)-ln(n)=lnmna ln m=ln ma

Q: Use the properties of logarithms to expand the expression as a sum, difference, and/or constant…

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Q: Use the Laws of Logarithms to expand the expression. (a) log log() (b) In (c) log x + 2 x³(x² + 4) (

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Q: Use the Laws of Logarithms to combine the expression. 3(log7 x + 2 log7 y - 4 log7 z)

A: Given expression is  3log7x+2log7y-4log7z

Q: Use the Laws of Logarithms to evaluate the expression log2(40) – log2(10) -

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Q: Use the Laws of Logarithms to expand the expression. ,9 log z4

A: Consider the given logarithmic expression logx4 y9z4

Q: Write the expression as a single logarithm. 8 log a – 6 log r = log( Pre

A: given log is                                  8loga-6logx we have to convert it as single logarithm…

Q: Use the properties of logarithms to expand the expression as a sum, difference, and/or constant…

A: The given logarithmic function is log4(xy6z4).Apply the logarithmic rule and expand the given…

Q: Use the properties of logarithms to expand the expression as a sum, differences, and or constant…

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Q: Use the properties of logarithms to rewrite the expression as the logarithm of a single quantity.…

A: we have to write in single term of given expression

Q: Use the laws of logarithms to expand and simplify the expression. log( x(x2 + 7)-1/2)

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Q: Use the properties of logarithms to write the following expression as a single term that doesn't…

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Q: Use properties of logarithms to expand the logarithmic expression as much as possible. Where…

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Q: Use properties of logarithms to condense into a single logarithm.  2log2 x - log2 (x+1) + log2…

A: Given : 2log2x - log2x + 1 + log2x - 1