Use the One-to-One property to solve for x: log, (x + 2x) = log, (3x + 2).

Q: Solve log, (x³ - 8x + 16) 3

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Q: Solve for æ: log,( – x + 12) = 2 Write log,( – x + 12) = 2 in expone

A: Given that: log4(-x+12)=2

Q: Solve for all values of x log, (x + 9x) = 2 %3D

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Q: Solve for all values of x. log, (3x² – 3) – log, (2æ + 5) = 0 -

A: See attached file for a detailed solution.

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

A: NOTE: Refresh your page if you can't see any equations. . properties of logarithms are

Q: If f1x2 = loga x, show that - f1x2 = log1>a x.

A: We have ;  If f(x)=log(ax); show that -f(x)=log1ax

Q: log, +4(9x + 16) = 2

A: Given : logx+4(9x+16)=2 First we write log equation as an exponential equation . logbx=aba=x

Q: Solve the equation for x: log, (x-5)+log, (x+3) =1

A: Consider the equation: log9x-5+log9x+3=1. Apply the log property logab+logac=logabc…

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

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

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Q: Solve for the exact value of x. log, (3x) + 2 log, (3) = 4

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Q: . Express as a single logarithm: loga x + loga(x² – 16) – loga7 – log.(x- 4).

A: The given expression is logax+logax2-16-loga7-logax-4. We have to express single logarithm. To solve…

Q: Find the y-intercept of the function f(x)=log5 (1-7x²).

A: On solving ,we get

Q: Find the domain and solve: 1 x = log, 27

A: Given:  x=log3127 Here, the domain is a set of all real numbers. Now,                 x=log3127Apply…

Q: Solve for x. log, (-5x+8)= 1

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Q: ewrite as a single log. log,2x+3(loga X- log.y)

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Q: Solve for c: log, (9z + 2) = log, (x + 4)

A: Given: log29x+2=log2x+4

Q: solve, g(x)=-3(1/5)x + 2 where g(x)= 0(using log may be)

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

A: We need to solve for x.

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: Solve for c: log2 (æ) + log,(x + 1) = 2

A: Given  log2(x)  + log2(x + 1) = 2 To solve for x.

Q: Find the domain and solve: log,2,/2 -x

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Q: If f1x2 = loga x, show that f1AB2 = f1A2 + f1B2.

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Q: Solve for the exact value of x. log2 (7x) – 2 log, (9) = 2 -

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Q: Solve for a positive value of x. log,(x) = 2

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Q: For Exercise, solve for the indicated variable. L = 10 log| |for I (used in medicine)

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Q: Decide whether the statement is true or false. - 5 is a solution of log 325 = 2log 3x.

A: Formula

Q: Find x using logarithmic rules. 2.6x = 4x+1

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Q: x tan (x2) da =? 32+log3 * dr =?

A: Given, ∫0π4 xtanx2dx  ∫3x+log3x dx   We have to evaluate the integrals

Q: Solve for x in terms of b . Report your answer using set notation. 글0go(x3) + 극10g( x2 - 2x + 1) = 2…

A: The given equation is 13logbx3+12logbx2-2x+1=2 Solution: the equation is,  13logbx3+12logbx2-2x+1=2…

Q: Solve the equation: log, (x+2) + log2 (x – 2) = 4. -

A: In the question it asked to solve the logarithmic equation and calculate the value of x.

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

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Q: | What is a zero of f(x) log (2x -3)?

A: Put f(x)=0 and solve for x .

Q: Solve for x log, (9x +30x + 25) 8

A: Given  log29x2+30x+25=8 First convert this expression to exponential form The question is of the…

Q: Solve: log,(x-4) -1 = 1

A: We need to solve log3(x-4)-1=1

Q: )Solve for y in terms of r. log, y = log, r – log, 10 + log, 6

A: Given, logby = logbx - logb10 + logb6 Solving the above equation using the properties of logarithm

Q: Solve by using logarithm X+3 2-X 2. 13D

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

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Q: Solve for x. -8+ log, (x+4)=-6

A: Given -8+log5(x+4)=-6 Or, log5(x+4)=8-6=2 Or, (x+4)=52  [since loga(x)=m, then x=am] Or, x+4=25 Or,…

Q: Solve log, (3x – 7) = 3. - The solution is x =

A: Use the properties of lograthim and solve for x.

Q: Find log,o x: 10a /0.1 10

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Q: Solve for x log, (49x) = 4

A: Logarithmic function.

Q: Express as a single logarithm and, if possible, simplify. Inx-7[In (x- 4) + In (x + 4)]

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Q: Solve the logarithmic equation: log, (x + 1) + log, (x – 1) = 2. Round to the nearest tenth if…

A: Given logarithmic equation is log5x+1+log5x-1=2

Q: Use logarithms to solve. e2x – ex – 90 = 0 %3D -

A: Solve: e2x - ex -90=0

Q: Solve for x : log, x = 4

A: Here we use basic logarithmic properties to solve the given equation

Q: Find x when log,x = 1

A: Given : log2x = 1

Q: solve for x log x=-3

A: