Quadratic Transformations Day 2 Quick Check

The graph stretches which means it gets skinnier.

The graph stretches which means it gets fatter.

The graph compresses which means it gets skinnier.

The graph compresses which means it gets fatter.

The graph stretches which means it gets skinnier.

The graph stretches which means it gets fatter.

The graph compresses which means it gets skinnier.

The graph compresses which means it gets fatter.

The graph reflects "flips" over the x-axis.

The graph reflects "flips" over the y-axis.

The graph reflects "flips" over the axis of symmetry.

The negative "a" does not change the graph.

Vertical stretch of 11, making the graph skinnier.

Vertical compression of 11, making the graph fatter.

Vertical reflection of 11, flipping the graph over the x-axis.

Vertical reflection of 11, flipping the graph over the y-axis.

Vertical stretch of $$\frac{1}{4}$$ , making the graph skinnier.

Vertical compression of $$\frac{1}{4}$$ , making the graph fatter.

Vertical reflection of $$\frac{1}{4}$$ , flipping the graph over the x-axis.

Vertical reflection of $$\frac{1}{4}$$ , flipping the graph over the y-axis.

Vertical stretch of $$-1$$ , making the graph skinnier.

Vertical compression of $$-1$$ , making the graph fatter.

Vertical reflection of $$-1$$ , flipping the graph over the x-axis.

Vertical reflection of $$-1$$ , flipping the graph over the y-axis.

$$y\ =\ 3x$$

$$y\ =\ 3x^2$$

$$y\ =\ x^{2\ }+3\$$

$$y\ =\ \frac{1}{3}x^2$$

$$y\ =\ 3x$$

$$y\ =\ 3x^2$$

$$y\ =\ x^{2\ }+3\$$

$$y\ =\ \frac{1}{3}x^2$$

$$y\ =\ x\ +\ 9$$

$$y\ =\ 9x^2$$

$$y\ =\ x^2+9$$

$$y\ =\ \frac{1}{9}x^2$$

$$y\ =\ -\left(x\ +5\right)$$

$$y\ =\ -\left(x\ +\ 5\right)^2$$

$$y\ =\ -x^2+5$$

$$y\ =\ \left(-x+5\right)^2$$