Alg 3 - Graph Transformation of Function

Front

If the blue is f(x)=x², the red must be: g(x)=(x=3)², g(x)=x²-3, g(x)=x²+3, g(x)=3x²

Back

g(x)=x²-3

Front

If the blue is f(x)=x², the red must be: g(x)=2x², g(x)=0.5x², g(x)=x²+2, g(x)=(x+2)²

Back

g(x)=2x²

Front

If the blue is f(x)=x³, the red must be: g(x)=x³+1, g(x)=x³-1, g(x)=(x-1)³, g(x)=(x+1)³

Back

g(x)=(x-1)³

Front

If the blue is f(x)=x², the red must be: g(x)=(x+3)², g(x)=(x-3)², g(x)=x²+3, g(x)=x²-2

Back

g(x)=(x-3)²

Front

Describe the transformation that occurred: p(x) = f(x + 3)

Back

Horizontal Left three units

Front

Which equation describes the transformation of vertical shifting f(x)=x³ four units down? Options: x³+ 4, x³- 4, (x - 4)³, (x + 4)³

Back

x³- 4

Front

How is y = x related to y = x + 2?

Back

Vertical Transformation Up 2 units

Front

How is y = x related to y = x - 2?

Back

Vertical Transformation down 2 units

Front

How is y = x² related to y = (x - 2)²?

Back

Horizontal Transformation Right 2 units

Front

How is y = x² related to y = (x + 2)²?

Back

Horizontal Transformation Left 2 units