True or false: -3 is a solution of log; 9 = 2 logs x..

Q: log,5x _ Calculate the value of "x" if 2" = 20. а. 2 b. 3 C. 4 d. 5 е.

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Q: Solve: (a) iog3(4x-7)=2 (b) logx 64 = 2

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Q: between which two consecutive integers foes log2 75 lie

A: We have to find two consecutive integers where  log2 75 lies between them . Since ,

Q: Find a formula for the exponential function passing through the points (-2,5) and (1, 15). y =

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

Q: Solve for x: log,(6) + log,(x) = log,(12)+log,(x- 1)

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Q: Igebraically solve log, (x + 1) + log, (x- 5) = 1

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Q: Solve for æ : log, x = 4 4

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Q: Find a formula for the exponential function passing through the points (-3, 5/8) and (2, 20). y =

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Q: Dz10-4V- + log, (2a) 1+3

A: Is the action of computing a derivative. The derivative of a function y = f(x) of a variable x is a…

Q: Find a formula for the exponential function passing through the points (-2, ) and (2,32) y =

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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: log, +4(9x + 16) = 2

A: Given : logx+4(9x+16)=2 First we write log equation as an exponential equation . logbx=aba=x

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: Which of the solutions below is the extraneous solution to the equation log, (r– 10) = log, (3z) ? -

A: The given question is taken from the logarithm in which we have to find the solution of the given…

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

A: use logarithmic definition.

Q: Solve for c: log, (9z + 2) = log, (x + 4)

A: Given: log29x+2=log2x+4

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

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Q: Express using a single log            3Log ab2 – Log a2b – 4 Log a/b – 3Log b2

A: Use the power rule and quotient rule to simplify the  given expression.

Q: Find a formula for the exponential function passing through the points (-3, 27) and (3, 54). y =

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Q: Solve for 2: (You must show all of your work.) log, (4 – z)+ log,(x + 2) = log, (3 – 2x) -

A: We know loga(uv) = logau + logav logax=logay ⇒ x=y

Q: Decide whether the statement is true or false. - 5 is a solution of log 325 = 2log 3x.

A: Formula

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

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Q: Find a formula for the exponential function passing through the points (-3,,) and (1,10) y =

A: Given a function passing through the points (-3,58) and (1,10) we know the general form of the…

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

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Q: The solution of log,(8+x) = 3 log, 7 is x = -335 O r = -1 O x = 351 O x = 21 x = 335

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Q: What value of x makes the equation log, (2x + 1) + log,(x - 3) = 2 true? %3D

A: we need to find the value of x that satisfies the given equation

Q: Solve the equation to find the value of x.  log2(5x-4)=4 A. 6/5 B. 4 C. 8 D. 256/5

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Q: Find a formula for the exponential function passing through the points (-1,5/4) and (2,80) y =

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Q: Find a formula for the exponential function passing through the points (-3, -) and (1, 6). 27 y =

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Q: Solve the following equation 2 log,(4x)- log,(14x +98) %3D A. x-5 B. x-14 C. x-7 D. x-2 Select one:

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Q: Given that log5(2)= 2.32 and log5(3)= 1.46 What is log5(4/3)?

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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: Find a formula for the exponential function passing through the points (-2, 3 ) and (2,48) 16 y =

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Q: express the equation in exponential form  Log2  4=2

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Q: The equation log(x+3)+log(x-2)=log(7) solutions are x=-5,1 true or false?

A: We know that , log ( a • b ) = log ( a ) + log ( b )

Q: Log, x= 34 x=3/4 16

A: The given logarithm is: log16x=34 To find the value of x.

Q: Solve log, (3x – 7) = 3. - The solution is x =

A: Use the properties of lograthim and solve for x.

Q: Solve the following equation: log,(2x) = log,(2) + log,(5x – 1). %3D X =

A: GIVEN: log7 (2x) = log7 (2) + log7 (5x - 1)

Q: Find the value of y from log, y = - O-3 -/3 -/3

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Q: 1 log,(x-1)-log,(x-4) = 2log, 232

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Q: a) logx5 32=1, then x=  b) 43x+4=18, then x=

A: Use  basic property of logarithmic function

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

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Q: 11. Solve the equation logs (3x + 9) = log5(5x – 3)?

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Q: Show that 2 + 11n² log,(n³) – 7 = 0(n³)

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Q: How would you describe log, (2-x) for x=5? Why?

A: Given: log7(2-x)

Q: Solve for x : log, x = 4

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

Q: Solve the following equation 2log (2x)-log(x²+75).

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Q: The union of two topo log ies is topo log y True O False O

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Q: Find a formula for the exponential function passing through the points (-2, and (2, 32). y =

A: Topic- exponential function