Solve for x. (a) log3 1/81 = x      (b) log6 36 = x

Q: log42(9x) = 2

A: Our Aim is to solve log x+2 (9x)=2 -(i)

Q: Solve for æ: log(x + 2) – log(x + 1) = 1 You may enter the exact value or round to 4 decimal places.

A: here we will solve for x,

Q: Solve for . log2(x) + log2(x - 1) = 1

A: Given : log2x + log2x - 1 = 1

Q: Solve the equation. log (x + 9) = 1 - log x

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Q: Solve for x. 0=log (base 5)x

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Q: solve for x by converting the logarithmic equation to exponential form  log36(x)=1/2 x=

A:

Q: Solve the logarithmic equation. Express irrational solutions in exact form and as a decimal rounded…

A: Solve the logarithmic equation. Express irrational solutions in exact form and as a decimal rounded…

Q: Solve for x by converting the logarithm equation log1\7 (x)=2 to exponential form.

A: We have the formula, loga(b)=m, then b=am

Q: . How is the graph of log x related to the graph of ln x?

A: Here , ln x represents the natural logarithm where its base is e whereas the base of log x is 10 .…

Q: Solve for : log(x + 5) – log(x + 2) = 2

A:

Q: Solve y = log5 x

A: Our Aim is to solve y=log5 (x) -(i)

Q: Compute log3 without using a calculator, where log3(X) = 81 - 1.5

A: Using logarithmic Properties.

Q: exponential function

A:

Q: Solve for x by converting the logarithmic equation log1/7 (x) = 2 to exponential form.

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Q: Solve for x by converting the logarithmic equation to the exponential form. log(x) = 4 x=_____

A: log10x=4⇒x=104⇒x=10000

Q: Solve for x. \frac{9}{2}\log _5x=-2

A: 92log(5x)=-2=>log(5x)=-49

Q: 5. Solve for x without using a calculator: log. (x) + log,(x – 16) = 2

A: The answer is found in step-2

Q: Solve for x in log3 (x- 7) + log3 (x + 4) = log3 26.

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Q: Solve for x by converting the logarithmic equation to exponential form. log (x) = 4 %3D

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Q: Solve for x: log(a + 5) - log(x + 3) = 1 You may enter the exact value or round to 4 decimal places.

A: Given that     log(x+5) - log(x+3) = 1 Here we have to find the value of x .

Q: 15) Solve for x: log4 x = 4

A: “Since you have asked multiple questions, we will solve the first question for you. If you want any…

Q: Solve for x.     (a) log3 x = −1     (b) log2 x = −4

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Q: 10) Solve for x. log5 x - log (x - 2) = log 2 |

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Q: a. find x from the equation log2 x=2 b. find x from the eqaution logx 3=2

A: Given, a. find x from the equation log2 x=2 b. find x from the eqaution logx 3=2

Q: log8 square root x/yz2

A:

Q: log1 x = -4, X = ?

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Q: 43. (log3 x)2 - 3log3 x = 10 noituloe adi aamizoq

A: According to our terms and conditions I have solved first question for next question repost

Q: Solve ln 4 + ln 2log 4 + log 2

A:

Q: Solve the logarithmic equation for x. log(3x + 5) = 2

A: To Determine:

Q: Use a graphing device to find all solutions of the equation, rounded to two decimal places..³- - x =…

A:

Q: ) Solve for x: log4 x = 4

A: Since you have asked multiple question, we will solve the first question for you. If you want any…

Q: log2 (4) =

A:

Q: Solve for x

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Q: Solve the equation for x. log27x+3  =3                                                        x

A: The given expression is

Q: Solve for : log(x + 5) – log(x + 4) = 2 You may enter the exact value or round to 4 decimal places.

A:

Q: Solve for x: Log3(x-5)+Log3(x+3)=2

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Q: Solve for x.   (a) log4 x = −2    (b) log5 x = 3

A: definition used: if y=ax then x=logay.   By using above definition, log4x=-2x=4-2x=116 Thus, the…

Q: Solve for x: 4 log3 x = 7

A:

Q: Solve for æ: -log3 x = - 3 You may enter the exact value or round to 4 significant decimal places.

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Q: Solve for x: log3 1,089 = 2 log3 x.

A: use the property of logarithmic property to find the value of x

Q: Solve for x   log(x5)=20

A:

Q: Solve for x in log4 (x+1) + log4 (x-1) = log4 15

A:

Q: Solve for æ: log(x) + log(r + 1) = ||

A: We have to find the value of x from given equation.

Q: Solve for x 5 log(x + 4) = 10

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Q: Solve: a. log4(x + 3) = 2  b. 3 ln(2x) = 12.

A: Logarithm: a) log4(x+3)=2(x+3)=42x+3=16x=16-3x=13

Q: Solve for x:

A: Given, logX2 =log16X

Q: Solve for x: log3(x^7)=−5 x=

A: We have to find

Q: Solve for x by converting the logarithmic equation to exponential form. log64(x) = X =

A:

Q: solve for x log x=-3

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Q: log 10x=5 solve for x

A: