Key Characteristics
Graphing
Applications
Writing Quadratics
100

What is the vertex of the following Quadratic?

y=(x-5)^2+4

(5,4)

(-h,k)

100

What is the standard form of a quadratic function?

(look on your yellow formula chart)

f(x)=ax^2+bx+c

100

Identify the root(s):

x2-13x-30=0

x=-2,15

100

What is the positive solution:

2x2+13x-15=0


(1,0) or x=1

200

What is the y-intercept of the following quadratic? 

y=3x^2+9x-14

(0, -14)

200

Solve the quadratic:

x^2+8x=0

-8 & 0

200

A function that approximates this ride is

h= -16t2 + 64t + 60, where h is the height in feet and t is the time in seconds. About how many seconds does it take for riders to hit ground level?

4.78 seconds

200

What is the negative solution:

2x2-8x=42

(-3,0) or x=-3

300

Find the axis of symmetry from the following Quadratic:

y=2x^2+8x-13

AoS=-b/(2a)

x=-2

300

Solve the quadratic:

x^2-12x=0

0 & 12

300

A diver's height above the surface of the water can be modeled by h = -16t2 - 8t + 120.

How long will it take the diver to reach the water?

2.5 seconds

(5/2 seconds)

300

Which is equivalent to √150?

A. 15√10

B. 6√5

C. 5√6

D. not here

C. 5√6

400

Give the vertex for the following Quadratic:

y=(x-9)(x+1)

(4, -25)

400

Solve the following Quadratic:

x^2+10x=24


x=2,-12

400

A skateboarder's jump can be represented by the equation h = -8t2 + 8t + 12 where h is the height at is time in seconds. How many seconds did it take for the skateboarder to land on the ground?

1.8 seconds

400

Identify the zero(s):

-16t2 + 320 = 0

A.√2

B. 2√5

C. 5√2

D. 2√10

B. 2√5

500

Identify the axis of symmetry for the following Quadratic:

y=(x-9)(x+1)

x=4

500

Solve the following Quadratic:

x^2-14x=51


x=17,-3

500

The number of stamps collected can be modeled by

y = 2x2 + 13x + 45 where x is the number of years they have been collected and y is the number of stamps. How many years would it take to collect 195 stamps?

6 years

500

Solve the quadratic:  x2+12x=-18

A. -6 ± 3√6

B. -12 ± 3√14

C. -6 ± 3√2

D. -9 ± 2√3

C. -6 ± 3√2

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