Solve the equation log, 144 = 2 A. x = 9 B. x = 12 D. x = 72 C. x = 15

Q: log, 25 Solve:

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Q: log, 0.29 34

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Q: use logarithm to solve

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Q: Solve. log,(a) = 3 54

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Q: -Solve the following equation. log,(900)- log,(4x + 5) = 3 2. %3D

A: the solution is given below

Q: Solve the following exponential equation. 3-x 6% %3D 216

A: We can solve the exponential equation as below.

Q: solve the equation log 27 x=27

A: Given:-  Log base 27 x = 27

Q: Solve for x. log, 1 log 36*= Simplify your answer as much as possible.

A: If logab  = x than ax = b

Q: solve each equation.;log3 x = 2

A:

Q: Solve the equation log, (x+ 1) 4. a. x= 0 b. x 8 C. x -10 d. B and C

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Q: Solve for x: log, a = -1 C -1 -7 7. 117

A: The given equation is log7 x=-1

Q: Solve. log, (81) = 4

A:

Q: Solve the equation without using a calculator .

A: Given

Q: thout the use of a calculator. Write your answer as a fraction reduc log,(V36)

A: We have to find

Q: Solve the equation: log, (7x + 1) = 3 O A) -7 O B) 1 O C) -1 O D) -0.5 O E)

A:

Q: Use the change of base formula and a calculator (if needed) to find the solution: log,8

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Q: Solve. log, (w) = 2 ||

A: Given the equation:- log9(w) = 2 To solve the given equation:-

Q: Is -10 the solution of log5(x+35)=2? Why or why not?

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Q: Solve the equation SNIPP

A: Given- log4x=-32 To solve- The above equation.

Q: Solve for a positive value of x. log, (32) – 5

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Q: 32. –8log, x = 16

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Q: solve each equation. log(x+9)=2

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Q: Solve the equation without using a calculator .

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Q: Solve the equation log 2 ⁡ ( 5 x + 4 ) = 3 for

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Q: solve each equation.;log2 (3x + 4) = 5

A: It is given that,  log2(3x+4)=5    ...(1)   It is known that, If logab=c  then, b=ac   ...(2)…

Q: Find the value of log,(-4).

A: The logarithm of a complex number, z=x+iy is calculated by the formula below. ln z=ln |z|+i ln(z) ,…

Q: Solve the equation log, (x-3) = 2 – log, (x+5).

A: Just note that log (a) + log (b) = log (ab).

Q: What is the value of log, 49?

A:

Q: Solve the following equations. log,(x-1)+log,(x-3)= log.(2x-5)

A: We have to find the solution of logarithmic equation.  The solution is following

Q: Solve the following exponential equation, if possible. (6³) x² +3 = (b −1²) x

A: topic- exponential equation

Q: Solve: log, (c) =- 3

A:

Q: Solve the following exponential equation by expressing each side as The solution set

A: on solving this we get

Q: Convert to an exponential to solve. logs (243) = z

A:

Q: Solve the equation log,V=1+2log, 81.

A: Given, The equation   log319x = 1+2logx81  We have to solve the equation.

Q: Find the domain and solve the following equations: log,(4-3*-1-1) =2r – 1

A: Let f(x)=log34·3x-1-1-(2x-1) Here 4·3x-1-1>0 ⇒4·3x-1>1⇒3x-1>14⇒x-1>log314⇒x>1-log34…

Q: log3 3x = 2

A:

Q: Write the following equations in exponential form. log︿6 36 = 2

A:

Q: Solve the equation: log, 108 – log, 9 = log, (7a – 9) %3D

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Q: Solve using the change of base formula: log, 70

A: Given, log470  We have to solve it by using the change of base formula.

Q: Solve for x: log, : - 4 81 - ()

A: Given logx(181)=−4

Q: Solve for x. 1. log, 10 = Simplify your answer as much as possible.

A: On solving this we will get

Q: Solve the equation: 2 log,(x + 3) = 41log, 2 + log, 4

A: Logarithms: Definition:if and only if where Some Properties of Logarithms:

Q: Solve the equation log, 128 = X

A: Here using the given equation we have to find value of x.

Q: Solve the equation without using a calculator .

A: Logarithm of any number x is exponential number to which the base of the logarithmic function must…

Q: Find the domain and solve: -1= log, /3

A: We have to find

Q: Find the Domain and solve the exponential and logarithmic equation

A: The given logarithmic equation is: log3xx+1<0

Q: Solve the equation without using a calculator.

A: Given: 102logx=5 We know that 10logx=x                                                        ..1

Q: Solve the equation. log, (x- 6) = 4 O x = 26 O x = 619 O x = 631 O x = 1030

A: See attached file for a step by step explanation to find the value of 'x'

Q: Solve the equation log, x + log, x³ = 10.

A: Logarithm is inverse of exponentiations. A logarithm is easy method to express large number and to…