solve the following equation log2 (5Vx – 5) + log2(v – 1) = 3

Q: Then, use a calculator to obtain a decimal approximation to three decimal places, for the solution.…

A: Given that 2log3x+4=log39+2.

Q: express the equation in exponential form  a)log3 (9)=2 b) log3 (1)=0 c)log8 (2)=1/3 d)log5…

A: Given query is to express the equation in exponential form

Q: 14. Solve the equation: log3 (x + 1) + log;(2r – 3) = log, 9

A:

Q: Q2: Solve the Logarithms Equation. logtan nx (2 + 4 cos?nx) = 2

A:

Q: solve the following equation:  x = log5(1/625)

A:

Q: Solve the following: 2x-6 = 1            8   log5 (x+3)=1-log5 (x-1)

A: Using definition & rules of logarithm.

Q: Solve the following: 3 log () – (3 +0) = log(10m³n) %3D |

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

Q: Solve the following equation: log3 (x + 16) – log3 x = 2

A:

Q: 1. Explain the process to solve the equation log, 5 + log,(x - 3) = 4.

A: To solve the equation,  (logb 5) + (logb (x - 3)) = 4 Identity :  (loga M)+ (loga N) = loga MN

Q: Solve for the exact value of x. log2 (3æ) + 4 log2(4) = 2

A: Topic-logerthimic

Q: Find the solution for x: log (Vz+1+1) log V- 40 -3

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Q: Solve the following equation. log5 x = -1

A:

Q: Solve the following equation. log10 x = 3

A:

Q: Algebraically solve the following equation for x. log2(x + 2) = 2 − log2(x − 1)

A: To solve the below equation for x

Q: Solve the following equation using the corresponding properties: log3 (5x + 7) = 2

A: I have written the used property in the side of solution step and easily find the required solution.

Q: Solve the following equation: log3(3x) = log3 3 + log3(4x − 1).

A: To solve the below equation

Q: Solve the following equation.    log2(3x-1)= 3

A: use logarithmic definition.

Q: Solve y = log2 1x + 22

A: Given: y=log 21 x+22

Q: Solve the following equation: 2 log x = log(6x + 27) O x= 3 O None of these O x= 9 X = -9

A: We will solve the equation and will find the value of x as following .

Q: Solve for r: log(z) + log(z + 4) = 5

A:

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

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

Q: Solve the following: . Find the solution set for log3 2+2.log, x= log3(7x-3)

A:

Q: Solve the following equations: 2 x³ = 49 3*.27*=9 √5*=25(x-1) d. b. log₂ (6x-4)=-1 28=2(5*)

A:

Q: Solve the equation for x. a).  log3 (3x-2) = 2                                b).  42x-1 = 8x+3

A: a)given equation is log3(3x-2)=2we know that logn(x)=r can be written as nr=x32=(3x-2)9=3x-2∴x=113

Q: Express the equation in exponential form. (a) log27(3) 3 (b) log10(0.001) = -3

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Q: (c) Solve for x given 1≤log, (x-6) ≤3.

A:

Q: Solve the following: a) logx+2(N+50) = 5 b) 3ex = N + 30 %3D

A: Given that: (a) logx+2(N+50)=5(b)3.ex=N+30

Q: (b) 8[log(2-j3)]e

A:

Q: Find the solution of the equation, correct to two decimal places. log2(x+2) + log2(x−1)= 2

A: We gonna use log properties to sole this problem log m + log n = log mn  loga x = y  => x = ay

Q: log2 (4) =

A:

Q: 4. Solve the equation log, (x - 3) + log, (3x – 2) = log, 18. Round answers to two decimal places. V

A:

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

A:

Q: 4. Find the solution set of log3 (2x +6) + log3 (2x-2) = 2. |

A:

Q: Solve the equation for s. log (4 + r) = log (3s - 2)

A: Given- log (4 + r) = log (3s - 2) To find:- Solve the equation for s.

Q: 7)Solve for x when log 10x - 2 = log 400 a) 40 b) 400 c) 4000 d) 40000

A: given  log1010x-2=log10400 log1010x=log10400+2log1010x=log10400+log10102…

Q: The solution of the equation Log(z² – 1) = in is

A:

Q: Solve the following logarithmic equation:  log2(x − 2) + log2(x + 1) = 2

A: Given,

Q: Solve the equation for æ: log, + log20(a - 1) = 1. If a solution doesnt work, enter DNE . Make sure…

A:

Q: 1. Solve the following equation for r: log, (15x + 12) – log,( - 2) = 2

A: Given equation  log6(15x+12)-log6(x-2)=2 To find the value of x

Q: Solve the following logarithmic equation: K•3 B-5 log2(x – K – B – 3) = log2 (x + K + B – 12) %3D

A:

Q: Solve the following equations log(x + 6) – log(x – 3) = 1 10* = 12

A: logx+6-logx-3=1

Q: 2. Solve the following equation for r. log2(2.r + 3) – logz(r + 4) = 2

A: Use the properties of logarithm to solve this problem.

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 the following equations: (a) log x 2 = log(x + 4) (b) 4 3x−1 = 72x+3

A: (a) We have to solve logx2=logx+4 Use logarithmic property logm=logn⇒m=n Hence,…

Q: Solve the following equation for x. log(4x+170) = 2

A:

Q: 9. Solve for x in the equation log, e+ Inx = 4. A) x = 2+ /3 B) x= 3+ /2 C) x=3± /3 D) x= 4+ /3

A:

Q: logs(2x-8) = log5(4x-10). ...

A: loga(x) =loga(y) this impies x=y