A parabola opens downward, turns at (5, 0), and is narrower than the graph of $y=x^2$. Which equation could it be?

What is the vertex of the graph of $y=2(x-3{)}^2+7$?

A parabola has its vertex at (5, -3) and a leading coefficient of 2. Which equation writes it in vertex form?

Write $y=(x-6{)}^2+9$ in standard form.

What is the vertex of the graph of $y=4(x+4{)}^2+4$?

What is the vertex of the graph of $y=-2(x+4{)}^2-9$?

A parabola has its vertex at (8, 9) and a leading coefficient of 3. Which equation writes it in vertex form?

What is the vertex of the graph of $y=2(x-5{)}^2-2$?

What is the vertex of the graph of $y=2(x-1{)}^2-3$?

What is the vertex of the graph of $y=-3(x-6{)}^2-3$?

Write $y=4(x+3{)}^2+5$ in standard form.

Write $y=3(x-3{)}^2+2$ in standard form.

What is the vertex of the graph of $y=-3(x-6{)}^2+9$?

Write $y=-3(x+4{)}^2-5$ in standard form.

A parabola opens downward, turns at (3, -5), and is narrower than the graph of $y=x^2$. Which equation could it be?

Write $y=3(x+6{)}^2-3$ in standard form.

Write $y=3(x-1{)}^2-8$ in standard form.

What is the vertex of the graph of $y=4(x-4{)}^2-7$?

Write $y=-(x-3{)}^2+8$ in standard form.

What is the vertex of the graph of $y=2(x+4{)}^2-3$?

What is the vertex of the graph of $y=-4(x+6{)}^2-5$?

A parabola opens upward, turns at (6, -4), and is narrower than the graph of $y=x^2$. Which equation could it be?

What is the vertex of the graph of $y=-4(x+5{)}^2-6$?

A parabola opens upward, turns at (2, 7), and is narrower than the graph of $y=x^2$. Which equation could it be?

What is the vertex of the graph of $y=-3(x-8{)}^2-7$?

Write $y=(x-6{)}^2+1$ in standard form.

What is the vertex of the graph of $y=-(x-3{)}^2-2$?

Write $y=4(x-6{)}^2+6$ in standard form.

A parabola has its vertex at (-2, -2) and a leading coefficient of 1. Which equation writes it in vertex form?

What is the vertex of the graph of $y=2(x+8{)}^2-2$?

Write $y=2(x+3{)}^2-3$ in standard form.

Write $y=(x+6{)}^2+5$ in standard form.

A parabola has its vertex at (-2, 5) and a leading coefficient of -3. Which equation writes it in vertex form?

A parabola has its vertex at (-3, -1) and a leading coefficient of 1. Which equation writes it in vertex form?

What is the vertex of the graph of $y=4(x+8{)}^2+3$?

Write $y=3(x+2{)}^2-7$ in standard form.

What is the vertex of the graph of $y=2(x+1{)}^2-6$?

Write $y=-2(x+6{)}^2-4$ in standard form.

What is the vertex of the graph of $y=-3(x+4{)}^2-5$?

Write $y=-2(x+2{)}^2-8$ in standard form.