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10 cards from this deck
y=βf(x)y = -f(x)y=βf(x) flips the graph across the xxx-axis.
It maps (x,y)(x, y)(x,y) to (x,βy)(x, -y)(x,βy) on the transformed graph.
All positive yyy-values become negative and vice versa.
y=f(βx)y = f(-x)y=f(βx) reflects the graph across the yyy-axis.
It maps (x,y)(x, y)(x,y) to (βx,y)(-x, y)(βx,y) on the transformed graph.
y=βf(βx)y = -f(-x)y=βf(βx) rotates the graph 180 degrees around the origin.
The reflection is not defined since x\sqrt{x}xβ is for xβ₯0x \geq 0xβ₯0.
y=βx2+4xβ3y = -x^2 + 4x - 3y=βx2+4xβ3 after reflecting across the xxx-axis.
It returns to the original function 1/x1/x1/x after reflections.
They help predict and analyze functionsβ behavior.
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