Determine Vertex
Determine Roots
Determine Equation
Time in air
100

What is the vertex of y=4(x+6)2-15

(-6, -15)

100

The solution(s) of 0=2(x+3)(x-2) is/are?

(-3, 0), (2, 0)

100

The parabola goes through the points (1, 0) and (-2, 0). A possible equation is?

y=a(x-1)(x+2)

100

A ball is kicked and its height follows the parabola h=-0.1t(t-20). How long is the ball in the air for?

20 seconds

200

What is the minimum value of y=0.5(x-5)2+13

13

200

The roots of y=-2(3x-1)(2x+5) are?

(1/3, 0), (-5/2, 0)

200

The parabola has roots at (1, 0), (-3, 0), and vertex at (-1, 8). The equation is?

y=-2(x-1)(x+3)

y=-2(x+1)2+8

200

A ball is kicked from a building and follows the path h = -0.5(t+3)(t-15). How long is the ball in the air for?

15 seconds

300

What is the vertex of y=x2+8x-5

(-4,-21)
300

The x-intercepts for y=x2+5x-6 are?

(-6, 0), (1, 0) 

300

You have 50m to fence a playground against a school wall. What is the equation to determine the area of the playground?

A=(50-2x)x

300

A ball is kicked from a building and follows the path h = -t2-5t+24. How long is the ball in the air for?

8 seconds

400

What is the maximum value of y=-3x2+30x-65

10

400

The roots of y=x2-3x-5 are?

(-1.193, 0), (4.193,0)

400

Two integers differ by 12. The sum of their squares is 1040. What are the integers?

x2+(x-12)2=1040

400

A ball is kicked from a building and follows the path h = -0.5t2-1.25t+1.75. How long is the ball in the air for?

3.5 seconds

500

What is the vertex of y=-4x2-18x-7

(-2.25,13.25)

500

The zeros of y=-2x2+8x-1 are?

(0.129, 0), (3.871, 0)

500

Tickets for a dance cost $5, and projected attendance is 300 people. For every increase of $0.50 in ticket price, attendance will decrease by 20. What is the equation to represent the revenue?

R=(5+0.5x)(300-20x)
500

A ball is kicked from the middle of the field and follows the path of h = -0.5t2+6t-14.875. How long is the ball in the air for?

5 seconds

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