If the parent function is f(x) = x^2 and its transformed function is g(x) = 2(x – 1)^2 + 2, how is the graph of g(x) transformed from the graph of its parent function?
A(Bx + C) + D A = makes the function narrower, the "y" is twice bigger as the "x" on the parent C = horizontal shift, C > 0, to the left, C<0, to the right D = vertical shift, D >0, up, D < 0, down
a.stretch, shift along the y- axis, and sift along the x- axis b.shift along the x-axis and the y-axis c.reflection only d.stretch along the y-axis and reflection through the origin
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i dont understand what u mean
$$ g(x) = \color{red}{2}(x \color{red}{– 1})^2 \color{red}{+ 2}\\ g(x) = \color{red}{A}(Bx \color{red}{+ C}) \color{red}{+ D} $$ A = makes the function narrower, the "y" is twice bigger as the "x" on the parent C = horizontal shift, C > 0, to the left, C<0, to the right D = vertical shift, D >0, up, D < 0, down
ok i got it
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