Solve each equation. log 7 (x2 + 11) = log 7 15 O +4 +2 ±3.87 ±12

Q: Rewrite each equation in exponential form. log , 361 = 2 O None of the other answers are correct 361…

A: The solution as follows :-

Q: Algebracially solve each eaquation for the exact value of x. (no decimal answers accepted).…

A: To find the (exact) value of x satisfying the given logaraithmic equation

Q: Solve equation: log:(3x – 1) = 3 Select one: O a. x -3 O b. x-3 O c. x-1/3 Od. x-10/3

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

A: Use log property

Q: Solve: log4(x + 3) = 2

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Q: If log10(2x - 4) = 1+ log10 4, then 'x' is equal to Answer:

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Q: Solve each equation without using a calculator. Some solutions will need to be expressed using log…

A: We have some equations and we need to solve them using log notations. This can be done as follows:

Q: 3. Solve. Show steps. 2 log x' - 5log x = 3

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

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Q: Solve: log4 (x - 5) = 2

A: To solve: The equation log4x-5=2. Formula used: Logarithmic rule: If logax=N then aN=x. Calculation:…

Q: Solve for x. If necessary, round to the nearest ten-thousandth. (If there is no solution, enter NO…

A: The explanation of answer as follows

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

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Q: Find the exact value of each expression. (a) log2(6) – log2(15) + log2(20) (b) log3(60) – log3(18) –…

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Q: 2) Solve each equation. a. log3x = 7 b. log3243 = 2x + 1 с. In e -2x — 8

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Q: 31. 32. 23x+1 = 75-x log2 (x + 1) + log2(x + 7) = 3

A: Topic - exponential and logarithmic  Functions

Q: Given: log8(5) = b. Express log4(10) in terms of b

A: To simplify the expression log4(10).

Q: Find the domain and solve the following exponential and logarithmic equations log (2x+1)- log (x-2)…

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Q: log6 (x + 3) + log6(x + 4) = 1

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

A: use logarithmic definition.

Q: Find the domain and solve: log,81 =x

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Q: Solve the following: a) log432 - log48  b) log327 c) log2(3x-1)=5

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Q: Solve the following logarithm. 6+log2(8x)=12

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Q: Express the equation in exponential form. 1 (a) log4(2) = 2 (b) log5(0.04) = -2

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Q: (a) Solve 3* ≥ 27 using logarithms.

A: We have to solve  3x ≥ 27  Using logarithms

Q: Solve for x. If necessary, round to the nearest ten-thousandth. (If there is no solution, enter NO…

A: Given expression is log6x + log6(3x - 2) = log621

Q: Express the equation in exponential form. (a) log5(25) = 2 (b) log5(1) = o

A: Using logarithm properties,we get

Q: Solve for x. If necessary, round to the nearest ten-thousandth. (If there is no solution, enter NO…

A: Given expression is log3(3x) - log3(2x - 3) = 2

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

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Q: Solve each of the following. Give an exact answer and an approximately rounded answer.…

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Q: solve each logarithmic or exponential equation below for x.   -2ln(3x-4)= -12 x-ln(e) = -2x+1…

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Q: Solve each equation for x. (Enter an exact answer.) (a) 9* - 6 = 5 x = log, (5) +6 (b) In(x) + In(x…

A: Given: (a) 9x-6=5⇒Taking log9 on both sides we get⇒x-6=log9(5)⇒x=log9(5)+6

Q: Solve each equation of x. (a) In x = 8 (b) log2(25 - x) = 3

A: To solve for 'x' in,  ln x = 8 => loge x = 8 => x = e8  => x = 2,980.95799 Note : the value…

Q: Solve the following logarithmic equation. Express irrational solutions in exact form. 2 log 12(x -…

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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: 34. log(3x – 2) = 3 In(4x – 5) = 2

A: To solve the below equations. log3x−2=3 ln4x−5=2

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

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Q: + 7 - 2 =

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Q: Solve each equation. Give the solution in exact form. Leave in terms of logarithms where necessary.…

A: 93x-1=32x

Q: Solve each equation: a) 16 = 88 b) 209-4x – 5 c) log(9) + log(x + 3) = 2

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Q: In(3x – 2) + In(x – 1) = 2 In x

A: As per our guidelines we are suppose to solve only first question if the multiple questions are…

Q: 9. Solve each logarithmic equation. Identify and reject any extraneous roots log(x + 11) – 1 = log 4…

A: Logarithm of a number is the power to which the base of the given logarithmic function should be…

Q: Find the domain and solve: log, 128 =x Domain Example: x=3; x-5 Solution Example: x=3; x35

A: The given function is  log2 128=x

Q: Solve the equation log x + log(x-21) = 2

A: Using the property Loga + logb= log a.b

Q: Find all possible values of Log(i^(2/3))

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Q: Solve each of the following equations, showing all work. a = log₂z (4x²) -4 = log t

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

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Q: Simplify the left side of the equation, and then solve. log4 x - log4 x = 4 X =

A: We have to use a property of logarithms to solve this problem. The process is explained in step 2.

Q: Find the domain and solve: 1 log 36 =1

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Q: Solve each equation. Leave solution in exact form.  a) 24x+1=12x b) log2m+log2(m+10)=log211 c)…

A: To solve each equation: