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Describe the transformations on the following graph f(x)=e^x?

State the placement of the horizontal asymptote and y-intercept after the transformation.

A) g (x) = e^x + 2 description of transformation / equation for the horizontal asymptote/ y-intercept in (x,y) form

B) h (x) = -e^x description of transformation/ equation for the horizontal asymptote/ y-intercept in (x,y) form

2 Answers

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  • Anonymous
    1 decade ago
    Favorite Answer

    A) The graph shifts 2 units up on yxis

    Eqn of h asymptote is y=2

    y int (0,3) ( plug x =0 in eqn)

    b) h (x) = -e^x is reflection of e^x on xaxis

    Eqn of h asymptote is y=0 (x axis)

    y int (0,-1) ( plug x =0 in eqn)

  • Anonymous
    4 years ago

    g(x) = -logx = -f(x) (a) The graph of g(x) is the pondered photograph of the graph of f(x) in appreciate to the x-axis. (b) The vertical asymptote is the comparable line x = 0 (c) The x-intercept is a ineffective ringer for itself: (a million, 0)

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