What is the parent function of $f(x)=4\sqrt[3]{x+1}-7$?

Which of these parent functions has a range of $y\ge 0$ and a smooth turning point at the origin?

A parent function passes through (2, 4) and (3, 9). Which parent is it?

Which parent function has both a vertical and a horizontal asymptote, and two branches?

What is the parent function of $f(x)=2(x-2{)}^2-7$?

A parent function graphs as two separate branches, each approaching both axes without meeting them. Which parent function does it belong to?

The graph of a parent function is a curve hugging a horizontal line on the left and rising ever more steeply to the right. Which parent function does it belong to?

What is the parent function of $f(x)=3\cdot 2^{x-2}-7$?

A parent function passes through (1, 1) and (9, 3). Which parent is it?

The graph of a parent function is half a sideways U starting at one endpoint and rising ever more slowly to the right. Which parent function does it belong to?

The graph of a parent function is a single U-shaped curve, symmetric about a vertical line, with one lowest point. Which parent function does it belong to?

What is the parent function of f(x) = -1/(x - 5) - 7?

Which parent function gives the same output for x = 3 and x = -3 and has a graph with no sharp corner?

What is the parent function of f(x) = 4log(x - 2) + 6?

Which parent function is the one with a horizontal asymptote at the x-axis and no x-intercept?

A parent function passes through (2, 1/2) and (4, 1/4). Which parent is it?

A parent function passes through (1, 1) and (8, 2). Which parent is it?

Which parent function is the one with a domain of every real number and a range of $y\ge 0$, with a sharp corner?

Which parent function has a domain of every real number except 0?

A graph is a curve hugging a vertical line on the left and rising ever more slowly to the right. Which parent function does it belong to?

Which parent function has outputs that get closer and closer to 0 as x gets larger, without ever reaching 0?

The graph of a parent function is an S-shaped curve through the origin that is steepest at the origin and rises ever more slowly in both directions. Which parent function does it belong to?

What is the parent function of $f(x)=2(x-2{)}^2+3$?

What is the parent function of f(x) = -log(x - 2) - 7?

What is the parent function of $f(x)=\frac{4}{x-5}-4$?

Which parent function is the one with a domain of $x\ge 0$ and no negative outputs?

A graph is a curve that rises, flattens at the origin and then rises again, passing through its flat spot without turning. Which parent function does it belong to?

A parent function passes through (1, 0) and (10, 1). Which parent is it?

What is the parent function of $f(x)=2\cdot 2^{x+1}-4$?

Which parent function doubles its output each time x increases by 1?

Which of these parent functions has a domain of x > 0 and a vertical asymptote at the y-axis?

Which parent function has a domain of every real number and a range of every real number, with an S shape?

What is the parent function of $f(x)=4\sqrt[3]{x+3}-4$?

What is the parent function of $f(x)=4|x+3|+3$?

The graph of a parent function is a single V with one sharp corner and two straight rays of equal steepness. Which parent function does it belong to?

A parent function passes through (2, 8) and (3, 27). Which parent is it?

What is the parent function of $f(x)=-2|x+1|-4$?

What is the parent function of f(x) = 2sqrt(x - 2) + 6?

What is the parent function of $f(x)=-(x-5{)}^3-4$?

Reflecting the right half of the graph of $y=x^2$ over the line y = x gives the graph of which parent function?