Find the domain and solve: log,(3x – 1) = log,(10x –9) %3D |

Q: Given loga(m) = 10 and loga(n) = 20, find loga(mn2). (Enter an exact number.)

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Q: Solve for æ: log,( – x + 12) = 2 Write log,( – x + 12) = 2 in expone

A: Given that: log4(-x+12)=2

Q: use logarithmic difterient iation to Aind r V3x-1

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

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Q: Solve for all values of x log, (r + 3r + 18) 2 Answer:

A: log6x2+3x+18=2

Q: Solve for t using a logarithm with base a. 3a2 = 5 %3D t D |

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

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Q: Solve the equation accurate to three decimal places.

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Q: solve the following equation:  x = log5(1/625)

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Q: Solve for x, and show all the steps: logg x + log:(x – 12) = 2 %3D

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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: Solve the equation for x: log, (x-5)+log, (x+3) =1

A: Consider the equation: log9x-5+log9x+3=1. Apply the log property logab+logac=logabc…

Q: For Exercise, solve the equation. | log; Vx – 8 + log; Vĩ = 1

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Q: Find a formula for the exponential function passing through the points (-1,5252) and (2,20) y= ?

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Q: Solve the equation SNIPP

A: To solve log9x=32

Q: Find the values b >1 for which the equatiom log, r = xmb has a unique solution.

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Q: Solve for a positive value of x. log, (32) – 5

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Q: Solve the equation without using a calculator .

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Q: Solve for x, rounding to three places, if necessary: A. log, 27 = B. log, 2.9 = 3 C. e2x = 5

A: here we need to solve the logrithmic functions. the solution is following.

Q: Solve the following equations. log,(x-1)+log,(x-3)= log.(2x-5)

A: We have to find the solution of logarithmic equation.  The solution is following

Q: For Exercise, solve for the indicated variable. L = 10 log| |for I (used in medicine)

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Q: Find x using logarithmic rules. 2.6x = 4x+1

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Q: Write the following equations in exponential form. log︿2 7 = x

A: We need to write the following equations in exponential form. log27 = x In the exponential form,…

Q: Solve the equation by rewriting the exponential expression using the indicated logarithm. 60e-0.13t…

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Q: Convert to an exponential equati log, T = 7 %3D 2 O 2T = 7 %3D O 72 = T9 %3D O 7T = 2 O 27 = T?

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Q: x tan (x2) da =? 32+log3 * dr =?

A: Given, ∫0π4 xtanx2dx  ∫3x+log3x dx   We have to evaluate the integrals

Q: Solve each equation for x. 4x + 3 – k (a) X = (b) log;(mx) = X =

A: a). e4x+3=k⇒4x+3=lnk   ∵ex=y⇒x=lny⇒4x=lnk-3⇒x=lnk-34

Q: Find the domain and solve the following equations: 32 log,(x + 1) =16

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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: Solve for t using natural logarithms. 6P = Pe0.3t

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Q: Solve the equation without using a calculator .

A: We have to solve the equation: logx2=logx2 We know properties of logarithm, logam=m logalogab=c⇒b=ac…

Q: Solve for x. 1. log, 10 = Simplify your answer as much as possible.

A: On solving this we will get

Q: Find a formula for the exponential function passing through the points (-1, 5252) and (3, 40).y =

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Q: Q3 Solve for x log, (x+4)- log, (x-2) log, (4x) a. b. 5-2 33r+2 By using Natural Logarithm (In).

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Q: Solve the exponential formula for the variable  I=V/R (1-e^-rt/L) for t by converting to…

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Q: Find a formula for the exponential function passing through the points (-3, and (1, 20). 64 y =

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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 a formula for the exponential function passing through the points (-1, and (2, 80). y =

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Q: Find log,o x: 10a /0.1 10

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Q: Solve for X by writne the equetron hexponentral form log(3x-1)32

A: Given equation is log(3x-1)=2 This can be written as log103x-1=2..........(1)

Q: solve the equation analytically 1)  − log(x) =5.4

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Q: Find the domain and solve: -1= log, /3

A: We have to find

Q: Find the Domain and solve the exponential and logarithmic equation

A: The given logarithmic equation is: log3xx+1<0

Q: Given loga(m) = 10 and loga(n) = 20, find loga(mn2)

A: Calculation:Compute the value of loga(mn2) as follows.loga(mn2) = loga(m) + loga(n2)

Q: Find the Domain of the following equations and solve them: 05 log x =D0.01x-

A: Domain is the set of all points where the given function can be defined.

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

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Q: Solve the equation log, x + log, x³ = 10.

A: Logarithm is inverse of exponentiations. A logarithm is easy method to express large number and to…

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

A: We have to find the value of x

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

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