The range of the function y = log7X is %3D

Q: Graph the function. y = log5 (x)

A:

Q: Express the equation in logarithmic form: (a) e" = 3 is equivalent to In A = B. Then %3D and

A: (a) Given expression. ex=3

Q: Find y' of y = log5(4x + 3)

A: Given that

Q: Find the value of x in the equation 2 log3 x − log3 (x + 2) = 0

A:

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

A:

Q: x*dx + y C x-) dy =0

A:

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: The range of an exponential function f(x) =b' is

A:

Q: What is the exact value of log3 9?

A: We have to find the exact value of the expression: log39 We know the properties of logarithm, m…

Q: If log3 (x + 2) = 2, the value of 'x' is..... %3D

A: If logam=n then m=an

Q: Write a logarithmic equation corresponding to the graph shown. Use f(x) = log2(x) as the parent…

A: Given ,  We have to write  a logarithmic equation corresponding to the graph shown.Use f(x) =…

Q: log10 (1000) = 3D%D

A: Given :                log10(1000) = x

Q: Below is the graph of y= log₂ x. Translate it to become the graph of y= log₂ (x+2)+4. X -6 -4 -2 2 ?

A:

Q: Find the value of x if log5 (x+ 2) = 2

A: Given log5(x+2)=2(x+2) = 52x+2 = 25x = 25-2x = 23

Q: Solve for x by converting the logarithmic equation to the exponential form. log(x) = 4 x=_____

A: log10x=4⇒x=104⇒x=10000

Q: Choose the exponential form of the logarithmic equation log3 (7x + 6) = 3. %3| O 33 = (7x + 6)° O…

A: Option c is correct.

Q: Find the value of y:  logy32=5

A: Given, expression

Q: The value of log; v8 is 2

A:

Q: Find the value of x if log; (a + 2) = 2 %3D

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

Q: Solve the logarithmic equation for x. log,(9 – x) = 2 - log,(-x) 3D2 6

A: We need to solve for x.

Q: Express the equation in logarithmic form. (a) ex = 6 (b) e2 = y

A:

Q: Find the value of x log2(log4x)=3

A:

Q: Solve the equation for x log3x+log3(x+8)=2

A:

Q: If loga = x and logb-y, then log Vab is equivalent to %3D %3D

A: To find equivalent relation, we will apply basic logarithmic formulas to the given expression.

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: The function is y = log4(x – 3) + 5.

A:

Q: ( Find the value Log 4=x 32

A:

Q: log2 (4) =

A:

Q: Below is the graph of y = log3x. Translate it to become the graph of y = log₂ (x-3)-2. -4 S + X Ś

A:

Q: Find dg Using Logarithmic differentation y =3 2x +1

A:

Q: Find the domain and range of y=log5(3+6x) Domain is ? Range is ?

A:

Q: State the domain and the range for Y = log10(x)

A: We use the definition of loga(x), to find domain and range of Y=log10(x).

Q: What is the value of log2 1/4

A: Recall the general formula for logarithm as shown on the white board.

Q: Convert to a logarithmic equation: z =²

A:

Q: Find x and express your answer in terms of natural logarithms. e 3X = 6

A:

Q: Solve the equation accurate to three decimal places. log7 x3 = 1.9

A: We have given that log7 x3 = 1.9 First, we have to take the common base Take base as 7

Q: Express the equation in logarithmic form. (a) ex = 7 (b) e4 = y

A: Take log on both sides of equation, .

Q: slove the following logarthemic equation: log2(5x)=4

A: Solution: Consider the given logarithmic function is log2 5x = 4 We have  logb M = n then M = bn…

Q: The solution set for the equation logx(2x + 3) = log24 is %3D

A:

Q: log, x + log2(x + 3) = 2.

A:

Q: Convert to exponential form: log = y : 10 ||

A:

Q: #10

A: We need to tabulate the values of f(x) corresponding to different values of x. Recall log(x) is…

Q: g(x) = 3 log 2x (0 < x< 10) %3D

A: Here we make the table value and draw the graph...

Q: Given log3(x2-1)=1+log3(x+3), find log4(x-3). -1 -1/2 1/2 3/2

A:

Q: Find the domain and the range: y=log3(6-4x)

A:

Q: Solve for x by converting the logarithmic equation to exponential form. log64(x) = X =

A:

Q: y=log3x2

A:

Q: Given that log3 (x) = y, find the value of log3 (/27x). a) (3+ y) ○ b) 긁(3+ y) O0금(27 + y) O d) 3x…

A:

Q: Find the value of x given ()" = log,4" -2/3 125 %3D 64

A: We have to find the value of x