Express the equation in exponential form. (금) -1 (a) log (b) log2(8) = 3 J

Q: Express the given exponential equation to logarithmic equation 23=8 Choices

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Q: Use common logarithms to solve for x in terms of y

A: Given, y=10x-10-x10x+10-x y10x+y10-x=10x-10-x now simplify in terms of y…

Q: Express the equation in logarithmic form. (a)    32x = 10   (b)    10−2x = 0.1

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Q: Express the equation in logarithmic form. (a)    32x = 10   b)   10−2x = 0.1

A: To express the given equations in logarithmic form.

Q: 44. Express as a single logarithm and simplify: In(x10)-In(y20)

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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: Solve for x: 1 loga = - 5 1024

A: Solve for x

Q: How can I rewrite this expression as a single logarithm?

A: In this question we will use some basic log rule such as, logba+logbc=logbac logba-logbc=logbac…

Q: Find the exponential equation whose graph passes through the points (-3, 125 and (3,250) y =

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Q: Solve for 2x- 1 bl log4 (10-2)-0

A: (a) e2x-1 = 7 Taking log on both sides Ln (e2x-1) = Ln 7 (2x - 1) Ln (e ) = Ln 7.        { Ln ab = b…

Q: Express the equation in logarithmic form. (a) 9-1 = (b) 3-2 =

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Q: Express log (x²/y°) + 4 log y - 6 log Vxy logarithm. as one

A: Given expression is,  logx2y3+4logy-6logxy. It is simplified as follows: logx2y3+4logy-6logxy Apply…

Q: In(x + 1))

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Q: Can a negative number belong to the solution set of a logarithmic equation?

A: Given statement : Can a negative number belong to the solution set of a logarithmic equation?…

Q: 1) loga(3-1ogalx-)=2

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Q: Find a formula for the exponential function passing through the points (-2,-) and (1,10) y =

A: On solving this we will asume firstly general exponential function so  we will get

Q: Find a formula for the exponential function passing through the points (-3, 2 / 27) and (1, 6). y =

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Q: Write the equation in exponential form. Assume that all constants are positive and not equal to 1.…

A: To write the given equation in exponential form .

Q: Solve. log, x = 3 - log,(x - 2)

A: We know that, from the property of logarithm logam+logan=logamn           ⋯⋯1logab=c⇒ac=b        ⋯⋯2

Q: Express th equation in exponential form.

A: Part (a) - log381 = 481 = 34                                If logba = c, then a = bcHence,34 = 81

Q: Solve log x=2

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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 the exact value of x. log2 (7x) – 2 log, (9) = 2 -

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Q: log4(x)-2logx(4)=1

A: log4x-2logx4=1

Q: Express in terms of logarithms of x, y, z, or w.

A: The given expression is logax3wy2z4

Q: Express the solution in terms of logarithmics

A: Here given Taking ln both side we get

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

A: To solve the given logarithmic equation for x.

Q: why are logarithms necessary for solving exponential equations like  50=4(2/3)^2x-1?

A: Solution of an equation is the value of variable for which equation is true. There are many ways to…

Q: log,(2x+6)-log4lx-1)=1

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Q: Express as a single logarithm and if possible simplify

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Q: Find the exponential equation whose graph passes through the points (-2,) and (3,250) 25 y =

A: The exponential equation whose graph passes through the points -2,225 and (3,250).

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

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Q: Solve the logarithmic equation: 2log4x = log49

A: Calculation:Solve the given logarithmic equation as follows.

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

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Q: Express the equation in logarithmic form.

A: a). Given, 8-1=18 The logarithmic form is, log818=-1    ∵ax=y⇒logay=x

Q: Solve for x log64 x = 2

A: Explanation of the answer is as follows

Q: Find the exponential equation whose graph passes through the points (-1,) and (1,10) y =

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Q: Solve for x. -7+ log, (x+3)=-5 %3D 5 ?

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

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Q: Solve for x. -8+ log, (x+4)=-6

A: Given -8+log5(x+4)=-6 Or, log5(x+4)=8-6=2 Or, (x+4)=52  [since loga(x)=m, then x=am] Or, x+4=25 Or,…

Q: Find a formula for the exponential function passing through the points (-2,- -) and (1,20) 25

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Q: Solve for x   log(x5)=20

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Q: simplify into a single log: log(x+5) + logx - (2 log y)

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Q: Solve for x. log4 (– 2x+4)=2

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Q: Express the equation in exponential form (a) log2 16 = 4. That is, write your answer in the form 24…

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Q: The ________ Property can be used to solve simple exponential equations.

A: The Logarithmic Property can be used to solve simple exponential equations.

Q: 2. Can log:(-4) be solved? If yes,

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Q: log,(2) = y

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Q: Express the equation in exponential form. (a) log8(2) = (b) log10(0.01) = -2

A: Express the equation in exponential form