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

Q: Solve the equation for x. log2(log2(x)) = 3

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Q: 5. Solve for x by converting the logarithmic equation log17(x)=2 to exponential form.

A: log17x=2Formula:Logarthimic        to      Exponentiallogb n=a                       ba=n

Q: Solve for x, log10 x2 + log10 x = 30

A: We need to solve for x.     log10x2+log10x=30⇒log10x3=30⇒x3=1030⇒x=1010

Q: log42(9x) = 2

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

Q: Solve for x in each equation. a. 3x = 1/81  b. log2 x = −4

A: We will write the right side using an exponent, then we equate the exponents.

Q: Solve th equation for x. 22/log5x = 1/16

A: The logarithmic function is defined as the anti function of the exponential function. The…

Q: Solve the equation log2(log4x)=3 for x

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

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Q: Solve: log2 (x + 9) - log2 x = 1.

A: Given :log2 (x+9)-log2x = 1To solve the given equation.

Q: Use a graphing device to find all solutions of the equation, rounded to two decimal places. x3 - x =…

A: Given x3 - x = log(x + 1)

Q: Solve for x: 1 loga = - 5 1024

A: Solve for x

Q: Solve: log(x - 3) - log(x + 3) = log(x - 4)

A: To solve: The equation log x-3-logx+3=log x-4. Concept used: Logarithmic quotient rule: logab=log…

Q: Solve the equation for x: log20 x + log20 (x – 1) = 1. -

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Q: Solve the Logarithmic equation for x.    log(4x+7)-2=0

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Q: solve for x in log2 (x+3) + log2 (x-1) = log2 12

A: Givenlog2 (x+3) + log2 (x-1) = log2 12

Q: Solve for x. log 10 x=-2

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Q: Solve log3 x = 2

A: Given: log 3x=2 To Find: To solve the given equation.

Q: Solve for x: log 4 (x² + 4x– 96)-log (x-8)=5 %3D

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Q: 2. Solve: -) 35x-1 = 74x+1 ) Log(x)=√4Log(x) + 5

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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 the logarithmic equation for x. log2(x2 - x - 2) = 2

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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: Solve: log2(x + 9) - log2 x = 1.

A: The given logarithmic equation is: log2(x + 9) - log2 x = 1 We have to solve this equation for x.…

Q: Solve the logarithmic equation for x. log,(9 – x) = 2 - log,(-x) 3D2 6

A: We need to solve for x.

Q: Solve for x. log x = - 4 0.0001 -0.0001 1.386 -4

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Q: 7. Solve for x using log properties: log(5x) – log(x² - 2) = 1 |

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Q: in X

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Q: 5) log, (x + 8) - log,

A: Solve the given equations  5.log3x2+8-log38=5

Q: Solve the logarithmic equation for x. log(9 – x) = 2 – log,(-x) 3D2

A: To solve the given logarithmic equation for x.

Q: solve for x: log 7(x+5)-log 7(x-1)=2

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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) =

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Q: Solve for x: given log(17x – 3) – log æ = 1 -

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Q: 3. Solve forx: log x + log (2x/5) -6

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Q: Solve for x: log, (x? +8x - 20)-log, (x-2)=2

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Q: solve for x log4(3x-2)=2

A: Given logarithm equation is shown below.

Q: Solve for x log64 x = 2

A: Explanation of the answer is as follows

Q: Solve for x. log.x = log (r+ 8) – log2

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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: loga (x - 7) +log, (x - 2) = loga(x - 4) + loga (X + 12)

A: We have to solve.

Q: Solve the equation for x. (log 6x) (log 61296x) = - 3

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Q: The number of positive integers satisfying x + log10 (2* + 1) x log105 + logi06 is ..

A: Introduction :

Q: Solve for all values of x. log; (4x – 7) + log; (2x – 6) = 2 |

A: apply log formulas

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 given: log2(x + 7) − log2(2x) = 3

A: The given logarithmic function is log2(x+7)-log2(2x)=3

Q: .show that log3n x = log3 x.Hence solve the equation log31 x + log3 x + log3 x = 13 n

A: We solve the given problem.

Q: solve for x log x=-3

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Q: log 10x=5 solve for x

A: