Given the function y=4 log(2x+1)+3 . State the domain, range and equation(s) of the asymptote(s) of the function. List the transformation that have been applied to the parent function y=logx 2. (a) (b)

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A: To determine the x- intercept of the graph of the function.

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Q: How does the graph of J (x) = log(10000x) compare with the graph of f (x) = log x

A: We have that the graph of fx=log x is:

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Q: The equation of the vertical asymptote for the function y= 4 log(x + 3) is Ox = 3 x = -3 Ox = -4 Ox…

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Q: Sketch the graph of f(x) = log3(x + 2).

A: f(x)=log3(x+2)

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A: This is question is about behaviour of functions at infinity

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A: given: the function f(x)=2x the other function is g(x)=log2x. let the given function f(x)=2x as y.…

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Q: snip

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A: The equation of the vertical asymptote f(x)= log(x+1)

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A: Equation of the asymptote of the given function y=log3x-2+1

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A: The graph is given below

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A: Sketch the shifted exponential functions of given  1. y=6x -2 2. y=6-x -2

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A: Given function is : y=log5x-3+5 To find  1) Domain  2) X-intercept  3) Vertical asymptote

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A: State the transformations needed to change the graph of f(x) =-4 log(x+3)-1 into f(x) =-2…

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Q: What transformations would map the graph of f (x) = log3 (a) onto the graph of g(x) = log3 (81z³)?

A: Given data fx=log3x gx=log381x3

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Q: 5- Graph the following function( Y=-1/4 log ,(3x-6)+1

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Q: 3. List the steps and explain the effect of each transformation to graph the function y =-3 log(-2x…

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A: To find the value of given function at x=3.

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Q: Q4: Find The Range of the Function. logaa(x - 1) < loges(x - 1)

A: We have to do certain manipulations first.