How many real solutions does the system $y=x^2+2$ and $y=2x-2$ have?

Substituting to solve $y=x^2-2x+10$ and $y=3x+4$ gives one quadratic equation set equal to zero. Which equation is it?

A ball's height in feet is $h=-16t^2+56t$, and a camera drone hovers at a height of 40 feet. At what times t, in seconds, is the ball level with the drone?

Solve the system $y=x^2-6x+3$ and $y=-x-1$. Give the solutions as ordered pairs.

How many real solutions does the system $y=x^2+2x+6$ and $y=-x-4$ have?

Solve the system $y=x^2+3x-1$ and $y=x-1$. Give the solutions as ordered pairs.

Substituting to solve $y=x^2+x-11$ and $y=-x-3$ gives one quadratic equation set equal to zero. Which equation is it?

A ball's height in feet is $h=-16t^2+24t$, and a camera drone hovers at a height of 8 feet. At what times t, in seconds, is the ball level with the drone?

Solve the system $y=x^2+6x+3$ and $y=x-3$. Give the solutions as ordered pairs.

Solve the system $y=x^2+4x-11$ and $y=2x-3$. Give the solutions as ordered pairs.

Solve the system $y=x^2-2x-4$ and $y=-x+2$. Give the solutions as ordered pairs.

How many real solutions does the system $y=x^2-5$ and $y=x+3$ have?

Substituting to solve $y=x^2-x-6$ and $y=x+2$ gives one quadratic equation set equal to zero. Which equation is it?

To solve $y=x^2-4x+4$ and $y=x+4$, a student reaches $x^2=5x$, divides both sides by x, and reports the single solution (5, 9). What is wrong?

Solve the system $y=x^2+3x+4$ and $y=-x+4$. Give the solutions as ordered pairs.

A ball's height in feet is $h=-16t^2+64t$, and a camera drone hovers at a height of 60 feet. At what times t, in seconds, is the ball level with the drone?

Solve the system $y=x^2+2x-7$ and $y=2x+2$. Give the solutions as ordered pairs.

Solve the system $y=x^2-6$ and $y=-2x+2$. Give the solutions as ordered pairs.

Substituting to solve $y=x^2+5x-4$ and $y=3x+4$ gives one quadratic equation set equal to zero. Which equation is it?

How many real solutions does the system $y=x^2+5x-5$ and $y=-2x+1$ have?

To solve $y=x^2-5x+6$ and $y=-2x+6$, a student reaches $x^2=3x$, divides both sides by x, and reports the single solution (3, 0). What is wrong?

Solve the system $y=x^2-4x-4$ and $y=-x-6$. Give the solutions as ordered pairs.

To solve $y=x^2-6x+4$ and $y=-2x+4$, a student reaches $x^2=4x$, divides both sides by x, and reports the single solution (4, -4). What is wrong?

Substituting to solve $y=x^2+x-12$ and $y=2x-6$ gives one quadratic equation set equal to zero. Which equation is it?

A ball's height in feet is $h=-16t^2+40t$, and a camera drone hovers at a height of 16 feet. At what times t, in seconds, is the ball level with the drone?

Substituting to solve $y=x^2-4x-4$ and $y=-2x-1$ gives one quadratic equation set equal to zero. Which equation is it?

A ball's height in feet is $h=-16t^2+80t$, and a camera drone hovers at a height of 96 feet. At what times t, in seconds, is the ball level with the drone?

To solve $y=x^2-2x+2$ and $y=x+2$, a student reaches $x^2=3x$, divides both sides by x, and reports the single solution (3, 5). What is wrong?

Solve the system $y=x^2-2x+2$ and $y=2x-1$. Give the solutions as ordered pairs.

To solve $y=x^2-4x+6$ and $y=x+6$, a student reaches $x^2=5x$, divides both sides by x, and reports the single solution (5, 11). What is wrong?

Solve the system $y=x^2-6$ and $y=-2x-3$. Give the solutions as ordered pairs.

How many real solutions does the system $y=x^2-3x+1$ and $y=-x+5$ have?

To solve $y=x^2+x-1$ and $y=-2x-1$, a student reaches $x^2=-3x$, divides both sides by x, and reports the single solution (-3, 5). What is wrong?

Substituting to solve $y=x^2-x+1$ and $y=x+4$ gives one quadratic equation set equal to zero. Which equation is it?

Solve the system $y=x^2+2$ and $y=x+2$. Give the solutions as ordered pairs.

A ball's height in feet is $h=-16t^2+56t$, and a camera drone hovers at a height of 48 feet. At what times t, in seconds, is the ball level with the drone?

How many real solutions does the system $y=x^2+2x+6$ and $y=2x+5$ have?

How many real solutions does the system $y=x^2-5$ and $y=-2x+5$ have?

Substituting to solve $y=x^2-4x+10$ and $y=x+4$ gives one quadratic equation set equal to zero. Which equation is it?

How many real solutions does the system $y=x^2-2x+2$ and $y=2x-2$ have?