How does the graph of $f(x)=5|x|$ compare with the graph of $y=|x|$?

How does the graph of $f(x)=((1/6)x{)}^3$ compare with the graph of $y=x^3$?

How does the graph of $f(x)=|(1/5)x|$ compare with the graph of $y=|x|$?

How is the graph of $f(x)=x^3-1$ shifted vertically from the graph of $y=x^3$?

The blue curve is $y=\sqrt{x}$ and the purple curve is the graph of f. How does the graph of f compare with the graph of $y=\sqrt{x}$?

How does the graph of $f(x)=((1/6)x{)}^2$ compare with the graph of $y=x^2$?

How is the graph of $f(x)=x^3-3$ shifted vertically from the graph of $y=x^3$?

How is the graph of $f(x)=|x|-1$ shifted vertically from the graph of $y=|x|$?

The blue curve is $y=x^3$ and the purple curve is the graph of f. How is the graph of f shifted horizontally from $y=x^3$?

The blue curve is $y=|x|$ and the purple curve is the graph of f. How is the graph of f shifted vertically from $y=|x|$?

The blue curve is $y=x^3$ and the purple curve is the graph of f. How is the graph of f shifted horizontally from $y=x^3$?

The green curve is y = cbrt(x) and the purple curve is the graph of f. How does the graph of f compare with the graph of y = cbrt(x)?

How does the graph of $f(x)=(1/6)\sqrt{x}$ compare with the graph of $y=\sqrt{x}$?

The blue curve is $y=x^2$ and the purple curve is the graph of f. How is the graph of f shifted vertically from $y=x^2$?

How is the graph of $f(x)=(x-7{)}^3-5$ shifted horizontally from the graph of $y=x^3$?

How does the graph of $f(x)=\sqrt{5x}$ compare with the graph of $y=\sqrt{x}$?

How does the graph of $f(x)=|3x|$ compare with the graph of $y=|x|$?

How does the graph of $f(x)=(1/6)|x|$ compare with the graph of $y=|x|$?

How is the graph of $f(x)=x^2+4$ shifted vertically from the graph of $y=x^2$?

The blue curve is $y=\sqrt{x}$ and the purple curve is the graph of f. How is the graph of f shifted vertically from $y=\sqrt{x}$?

How is the graph of $f(x)=\sqrt{x}-8$ shifted vertically from the graph of $y=\sqrt{x}$?

How does the graph of $f(x)=|(1/2)x|$ compare with the graph of $y=|x|$?

How does the graph of $f(x)=\sqrt[3]{(1/4)x}$ compare with the graph of $y=\sqrt[3]{x}$?

How is the graph of $f(x)=\sqrt[3]{x-7}-5$ shifted horizontally from the graph of $y=\sqrt[3]{x}$?

The blue curve is $y=x^3$ and the purple curve is the graph of f. How does the graph of f compare with the graph of $y=x^3$?

How does the graph of $f(x)=4x^3$ compare with the graph of $y=x^3$?

The blue curve is $y=\sqrt{x}$ and the purple curve is the graph of f. How does the graph of f compare with the graph of $y=\sqrt{x}$?

The blue curve is $y=\sqrt{x}$ and the purple curve is the graph of f. How is the graph of f shifted horizontally from $y=\sqrt{x}$?

How is the graph of $f(x)=\sqrt{x+4}-5$ shifted horizontally from the graph of $y=\sqrt{x}$?

How is the graph of $f(x)=(x-5{)}^3-5$ shifted horizontally from the graph of $y=x^3$?

How is the graph of $f(x)=(x-5{)}^2-5$ shifted horizontally from the graph of $y=x^2$?

The blue curve is $y=x^2$ and the purple curve is the graph of f. How is the graph of f shifted horizontally from $y=x^2$?

The blue curve is $y=\sqrt{x}$ and the purple curve is the graph of f. How does the graph of f compare with the graph of $y=\sqrt{x}$?

How does the graph of $f(x)=\sqrt{(1/5)x}$ compare with the graph of $y=\sqrt{x}$?

How does the graph of $f(x)=3x^2$ compare with the graph of $y=x^2$?

How does the graph of $f(x)=\sqrt{-x}$ compare with the graph of $y=\sqrt{x}$?

How does the graph of $f(x)=(1/3)\sqrt[3]{x}$ compare with the graph of $y=\sqrt[3]{x}$?

The green curve is y = cbrt(x) and the purple curve is the graph of f. How is the graph of f shifted horizontally from y = cbrt(x)?

How does the graph of $f(x)=6x^3$ compare with the graph of $y=x^3$?

How is the graph of $f(x)=x^2+2$ shifted vertically from the graph of $y=x^2$?