Solve the following equation. log 2(7x + 5) = 6

Q: Solve to 3 decimal places. log ¿ (3x–4) =8.7 a) b) 4 =9

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Q: Number 3.  Solve the following equations for x: (a). 82x = 2x + 5 (b). log4 (7x + 1) = 3

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Q: Solve the following: 1. 2x/2-16=1/32 2. log8 (x-2) + (log8(x)=1

A: Explanation of the answer is as follows

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: What is the solution of 4 + 3 log(2x) = 16 ?

A: #  Given equation is          4+3log 2x=16

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

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Q: Solve the given equation by hand. log(x) = -2 x =

A: Logarithm: A logarithm is the power to which a number must be raised, in order to get another…

Q: log4(x + 9) = 3 %3D

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Q: Consider the following. 9X + 31 + 2x = 20 (a) Find the exact solution of the exponential equation in…

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Q: Solve the given equation by hand log(x) = −1

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Q: Solve the following equation for x. log, 81 = 4 O 20.25 9 324 0 3

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

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

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Q: Solve the following equation. log 2 (8x + 4) = 4

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Q: Q2: B. Solve the following equation and find x ? log4(2x + 6) – log4(x – 1) = 1

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Q: Please solve the following equation for x, exactly: log((3)(2x))=8.

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Q: Solve the following equation 2log4 (4x) = log4 (14x2+ 98) X=5 X=14 X=7 X=2

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Q: Solve the following equations. log, (2.x – 3) = 3 4 In(3.x) = 8 log x = log(1-x)

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Q: Solve the following logarithmic equation. log(r - 10) = log(20) %3D log, (10)

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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: 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: d) log2 (2x2 – 5) = 3.65

A: To Solve the equation for all real values of x Given the equation  log22x2-5 = 3.65

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

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Q: Q4 Solve the following logarithmic equation, log25 X – log25(x + 2) =

A: Here given Use the logarithmic property as

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

A: Introduction: Scientists immediately adopted logarithms because of a spread of advantageous…

Q: Find the solutions of the equation, rounded to two decimal places. 3 log x = 6 - 2x

A: Logarithmic functions and exponential functions are considered to be the inverses of each other as…

Q: 1 log 3 27 |

A: To find : logx127=-34

Q: Solve the following logarithmic equation. log 3(x+ 10) + log 3 (x+ 18)= 2

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Q: Solve the following logarithms for x. 12) log5 225 = 2x-6

A: given :

Q: 10) Solve the following. log2 (x + 1) = 3+ log2(x + 2)

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Q: Solve the following equations i st- 7 . log. () - 2

A: We are authorized to solve only 3 subpart of a question, please repost remaining questions Logarithm

Q: Find the domain of the following equations and solve them: log’(1 +x³) =0.25

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Q: solve the following  i).  2x/2-16 = 1/3   II). log8 (x-2) + log8 (x)=1

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Q: solve the following equation. log2(5Vx – 5) + log2(Vx – 1) = 3

A: Given that:   log2(5x-5)+log2(x-1)=3

Q: Solve the following equations: a.) 25x-2=6254x b.) 274x=9x+1 c.) log2(x+1)=1 d.) log5(x - 4)=0

A: This can be done as follows:

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

A: Given,

Q: Solve the following equation: Show all steps log(2x – 3) – log3 9 = – log x

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Q: Solve the following exponential and logarithmic equations: a) log3 (5x - 4)=4 b) log(x-5) +…

A: Part (a) Given:

Q: solve the following equation 2log4(2x)=log4(x^2+75)

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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 equation 2log (2x)-log(x²+75).

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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 the equation without using a calculator .

A: Given To evaluate

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

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

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