log, (x + 2) log, x 2

Q: Use the Laws of Logarithms to combine the expression. 3(log6(x) + 3 log6(y) - 5 log6(z))

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Q: use the laws of logarithms to solve the equation. log3(x+1) + log3 (2x-3) =1

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Q: Solve the logarithmic equation: x=log2 1/8 Thank you !

A: Given:

Q: Use the Laws of Logarithms to combine the expression. 2 (log5 x + 2 log5 y - 3 log5 z)

A: Given, 2log5x+2log5y-3log5z

Q: • Convert the equation from exponential form to log form; • Evaluate the logarithm using the change…

A: • Convert the equation from exponential form to log form; • Evaluate the logarithm using the change…

Q: Express the equation in logarithmic form: (a) 4* = 256 is equivalent to log, A = B. A and В (b) 10-3…

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Q: Use the Laws of Logarithms to expand the expression. log2 2xy

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Q: Use logarithms to solve. (If there is no solution, enter No SOLUTION.) 4e5x + 5 - 8 = 48

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

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

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Q: Convert the exponential equations into logarithmic form: (a) 52 = 25 is equivalent to log, C = D. C…

A: Given:a 52=25 is equivalent to log5 C=Db2401=74 is equivalent to log7E=Fc103=1000 is equivalent to…

Q: Solve using logarithms: 12 = 5*

A: Begin by taking log base 5 on both sides

Q: Use common logarithms to solve for x in terms of y

A: The function given is , y=ex+e-xex-e-x. Let z=ex. y=z+1zz-1zy=z2+1zz2-1zy=z2+1z2-1

Q: Use the Laws of Logarithms to combine the expression. In(a + b) + In(a - b) – 3 Inc)

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Q: Express given logarithm in terms of a and b: If log 2 =a, log 7=b, then log 56

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Q: Use the definition of a logarithm to solve the equation. 2 log(3n + 4) + 2 = 6 n =

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Q: Solve the logarithmic equation: log , (8x + 9) – log, (x – 4) = 2.

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Q: Use logarithms to solve. (If there is no solution, enter NO SOLUTION.) 7e2x + 2 − 5 = −80 x =

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Q: Write the log equation as an exponential equation. You do not need to solve for x. 1 log (7+3) (8)

A: logx+38=12

Q: Use the Laws of Logarithms to combine the expression. In(a + b) + In(a – b) – 3 In(c)

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Q: Which of these equations represents a solution to log, r = 2? 2x 8 8x 2

A: Given: log8x=2

Q: Express the equation in logarithmic form: (a) 4° = 64 is equivalent to log, A = B. A and B = (b) 10…

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Q: Below is a logarithmic equation, with numbers (represented here as letters r, u, and s) that are…

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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. 3(log5(x) + 3 log5(y) − 5 log5(z))

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Q: Rewrite the equation currently in Logarithmic form into Exponential form. 5 = log4(1024)

A: 45 = 1024

Q: Write the given logarithmic equation in exponential form. 13. 1 If f(x) = log, x, find f(243), f 27…

A: Given that        f(x) = log3 x We have to find the value of      f(243), f(1/27) and f(√27)

Q: Rewrite log_(2)(x/y^2) in terms of log(x) and log(y).

A: Use property of logarithmic

Q: Solve the logarithmic equation: log, (x + 6) + log,(x + 2) = 1

A: Definition used -                           logam+logan =loga(mn)                           If…

Q: Use the laws of logarithms to combine the expression: 2 (log, x + 2 log, y – 3 log, z)

A: To use the laws of logarithms to combine the expression

Q: Write an equation for the transformed logarithm shown below, that passes through (1,0) and (-2,2)…

A: On observing the graph of ln x, we see that the graph in the question is a reflected one. Now, graph…

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: log, (x + 1) = -1

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Q: Solve the logarithmic equation. log, (6x + 4) log, (2a – 12) O x = 4 O No Solution O x = 0 O x = -4

A: log4(6x+4)= log4(2x-12) log4(6x+4)-log4(2x-12)=0 (6x+4)(2x-12)=40=1 (6x+4)=(2x-12) 6x-2x=-4-12…

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 expand the expression.

A: Explanation: Given that,  logx2+43   Properties of Log: Power Rule: logpab=blogba

Q: Find the solution of the logarithmic equation log2(x2 + 6x - 12) = 2

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Q: 2 log3 (x+4) =log3 9 + 2

A: Here, we need to solve 2log3x+4=log39+2. So,…

Q: 4. In 1 = 0

A: Given : ln 1 = 0   To rewrite the given logarithmic equation in an exponential form.

Q: Express the equation in logarithmic form: (a) 4° = 1024 is equivalent to log, A = B. A || and B :…

A: Here we will find A,B and C,D;

Q: What value of x will make the following equation true? log, (4*+) = 16 %3D

A: Given equation is, log445x+1 = 16 we need to solve for x. We can use properties of log for solving…

Q: Solve the following logarithmic equation. Give the exact value for full credit. In (2x - 3) + 1 = 0

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Q: Solve the logarithmic equation. log,(z – 6) – log,(x +7) = 3 help (numbers)

A: The given logarithmic equation is log2x-6-log2x+7=3

Q: Solve the logarithmic equation 9 +7 In x= 51

A: 9+7 ln x=51

Q: Write the given logarithmic equation in exponential form. 15. If f (x) = log, x, find f, f(256), and…

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Q: Solve the logarithmic equation log4(3x - 5) = 3

A: To Determine:  Solve the logarithmic equation. Given: we have log43x-5=3 Explanation: we know that…

Q: Solve the logarithmic equation. 2 log x- log (4x- 40) – 1= 0

A: We have the log rules klogbM=logbMk logbM-logbN=logbMN

Q: Convert the exponential equation 7 = x into a logarithmic equation in the form log, r y

A: Given exponential function :79=x