3. Solve algebraically for x log, 64-

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

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Q: Solve: 2 x log, (x – 1) = log, 48 – log %D x = -3, x = 5 O x=-5, x-3 x-3 x=5

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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 the exact value of x. log, (3x) + 2 log, (6) = 4

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

A: Using definition & rules of logarithm.

Q: Solve for all values of x. log2 (4x² + 3) – log, (2æ + 2) = 2

A: Quotient property of logarithms,  logax-logay = logaxy And If x and a are positive real numbers and…

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

A: As per our guidelines we are supposed to answer only one question.* *Kindly repost other question as…

Q: Solve for x in log,(x+1) + log4(x – 1) = log4 15 . A. x= 5 В. х3 4 C. x= 14 D. x= 3 or x = 1

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Q: Express the solution in exact form. log 4(x - 5) + log 4 (X – 5) = 1 O A. {7} О в. {-26, 26) O c.…

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Q: 23. Solve for x: a) log, (x- 5) + log,(x - 2) = 2 b) 5*+2 - --2500

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Q: If  x is an integer then solve (log2x)2-logx4 - 32 = 0

A: The given equation is (log2x) 2 -logx4 - 32 = 0

Q: Solve for x: log, x + log; (x + 5) = 3 x =

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Q: b. Log 9+ log ; x = log, 72

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Q: Solve the following: 1 (ii) log, (x+3) =1-log,(x-1) r-6 (i) 2" 8.

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Q: Solve for x.    (a) x2 − x = log5 25     (b) 3x + 5 = log2 64

A: Given:x2-x=log525 & 3x+5=log264To determine:Solution of given equations

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

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Q: 2. Solve for x. a. log, 81 = 4 b. logs x = 3 C. logs 125 = x d. log, 10 = 4

A: Using logrithim  properties

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

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Q: 1 3. x+x log x

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Q: - Find the solution set of * 2log2 (x + 8) – log2 (r + 6) = 3

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Q: Solve for x: (log4(log3(log, x))) = 0

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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 for x. log x = - 4 0.0001 -0.0001 1.386 -4

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

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

Q: 25. Solve for x if log 3 x = -2. A. -6 B. -9 C. 6. D. 1

A: If logax = b then, x = ab.

Q: Solve. log, (t) = 4 %3D

A: To solve:log6t=4

Q: (b).Solve for x: if log, x+3 log, 3=4 27**2 -6x3*3 3" x9**2 3a+3 (c). Show that %3D

A: Solution is below with full explanation.

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

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Q: Solve: a. log,(x + 3) = 2 b. 3 In(2x) = 12. %3D

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Q: Solve for x and check for any extraneous roots. log (x + 15) + log (x) = 2

A: We have the following logarithm rules: 1) logc(a) + logc(b) = logc(ab) 2) logc(x) = y => x = cy…

Q: 10) Solve for x when 2 log x - log 100 = 2 a) 105 b) 10° c) 10' 10⁰

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Q: Solve 4- 4- = 16 log (x + 2y). дкду ду? dxdy 2.

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Q: 25. Solve for x if log 3x = -2. A. 1 9. B. -9 С. 1 D. -6

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

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Q: Solve for x: log,(4 + ¤) = 2 log, 4. %3D O None of these x = 12 星-12 I = 20

A: Use log properties n log m= log mn  Logm n= log n/ log m

Q: Solve for æ without using a calculator. 31. log, æ = 8 32. log2 x 10

A: 31. Given that log2x=8. Solve for x. log2x=8x=28          logpq=r, then…

Q: log, x+ 2) <0

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Q: Solve 2log (√√x) -log(6x - 1) = 0. 1 A X=- 6 B 1 X=- 5 Ⓒx=5 D x=6

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Q: 3. Solve for x: log, (x+6)- log,(x-2) = 2 4. Solve for x: log, (x-5)+log,(x+1) = 4

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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: 20) Solve for x: log(3x + 7) + log(r – 2) = 1 (a) ! (b) 3, - (c) 2 (d) 2, - (c) None of these

A: Given that      log(3x+7)+log(x-2) = 1 Here we have to solve for x .

Q: Solve for a positive value of x. log (512) = 9

A: Topic- logarithm

Q: Solve for the exact value of x. log, (2æ) – 2 log, (4) = 1

A: Given Data: Given Equation: log42x-2log44=1 Solve the given equation for x.…

Q: Solve for x : log, x = 4

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

Q: Solve for x. (a) log,o(1000) = x (b) log10(0.01) = x

A: To find the value of x for the given expressions.

Q: Solve for all values of x. log,(z² + 1) – log2(z + 7) = 0 %3D

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Q: Find the domain and solve: 1 x= log, x = 3 27

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Q: solve for x log x=-3

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