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28 September, 07:02

if you apply the changes below to the absolute value parent function, f (x) = |x|, what is the equation of the new function. shift 5 united right. shift 7 units down

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  1. 28 September, 08:44
    0
    Answer: The required equation of the new function is f (x) = |x - 5 | - 7.

    Step-by-step explanation: We are given to find the equation of the new function if the following absolute value parent function is shifted 5 units right and 7 units down:

    f (x) = |x|.

    We know that

    if the absolute value parent function is shifted a units right and b units down, then the new function is given by

    f (x) = |x - a| - b.

    So, if the function f (x) is shifted 5 units right and 7 units down, then the equation of the new function will be

    f (x) = |x - 5 | - 7.

    Thus, the required equation of the new function is f (x) = |x - 5 | - 7.
  2. 28 September, 09:33
    0
    X is x+5 with a shift to the right

    Y = f (x) = y-7 with a shift down

    So f (x) = |x-5|-7
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