Solve the following quadratic equation.
(x - 7)(x + 2) = 0
x = 7 x = -2
What are the solutions to the following equation?
x2 = 4
x = 2 x = -2
Write a quadratic equation of a parabola with intercepts (2,0) and (3,0), and a equals 4, in factored form.
y = 4(x-2)(x-3)
x = -b +- sqrt(b2 - 4ac) /(2a)
f(x)=-x2+8x-15
Find f(0)
-15
Solve the following quadratic equation.
x2+3x+2 = 0
x = -2 x = -1
What are the solutions to this equation?
4x2 - 16 = 240
+8 or -8
Write a quadratic equation of a parabola with intercepts (-8,0) and (8,0), and a equals -3, in factored form.
y = -3(x+8)(x-8)
Solve the following quadratic equation by using the quadratic formula: x2 + 6x + 5 = 0
f(x)=x2-2x
Find f(2)
0
Solve the following quadratic equation.
x2 - 6x + 5 = 0
x = 5 x = 1
What are the solutions to this equation?
4x2 = 400
x = 10 x = -10
Write a quadratic equation of a parabola with vertex (-5,12), and a equals -2, in vertex form
y = -2(x+5)2 + 12
Solve the following quadratic equation by using the quadratic formula: x2 - 9x + 20 = 0
f(x)=5x2+2x-2
Find f(1)
5
Solve the following quadratic equation.
x2 - 6x - 27 = 0
x = 9 x = -3
What are the solutions to this equation?
x2 -9 = -8
1 or -1
Write a quadratic equation of a parabola with intercepts (1,0) and (6,0), and an extra point (2,4).
y = -(x-1)(x-6)
Solve the following quadratic equation by using the quadratic formula: 2x2 + 9x + 4 = 0
The function, h(x)=2x2+4x+16 could be used to represent the height of a ball, h, in feet thrown after x seconds.
Find h(4) and interpret its meaning.
After 4 seconds, the ball reached a height of 64 feet.
What are the solutions to the equation:
2x2 - 5x - 3 = 0
x = -1/2 x = 3
What are the solutions to this equation?
5(x-2)2 + 3 = 128
x = 7 x = -3
Write a quadratic equation of a parabola with intercepts (-3,0) and (5,0), and an extra point (1,32) in factored form.
y = -2(x+3)(x-5)
Solve the following quadratic equation by using the quadratic formula: 4x2 - 17x = 15
x = 5 x = -3/4
The function, h(x)=3x2+5x+21 could be used to represent the height of a ball, h, in feet thrown after x seconds.
Find h(2) and interpret its meaning.
After 2 seconds, the ball reached a height of 43 feet.