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Non-Calculator Review

Total questions: 10

Worksheet time: 20mins

Name
Class
Date
1.

Which expression is a factor of x2+3x18x^2+3x-18 ?

a)

(x - 3)

b)

(x + 3)

c)

(x + 18)

d)

(x - 6)

2.

Which expression is a factor of x27x+8x^2-7x+8 ?

a)

(x - 7)

b)

(x + 8)

c)

(x - 1)

d)

(x - 8)

3.

What is the factored form of 16x - 8?

a)

8x(2x)

b)

8(2x - 1)

c)

16(x - 2)

d)

4(4x - 2)

4.

The trajectory of a ball is represented by the function g(t)=16t2+44t +22g\left(t\right)=-16t^2+44t\ +22 , where h is the height in meters and t is time in seconds. What is the initial height?

a)

16

b)

44

c)

11

d)

22

5.

What is the distance between the initial values of x25x+26x^2-5x+26 and x212x 7x^2-12x\ -7 ?

a)

19

b)

33

c)

-19

d)

-33

6.

An eagle flew out of a 12 foot tree. Its height above the ground t seconds after leaving the tree can be modeled by the graph shown. Which of these statements are FALSE?

a)

Its max height was about 22 to 23 feet.

b)

It reaches its max height at about .75 seconds.

c)

It hits the ground after 1 second.

d)

It is at a height of 21 feet after 0.5 seconds.

7.

An eagle flew out of a 12 foot tree. Its height above the ground t seconds after leaving the tree can be modeled by the graph shown. What is the initial height of the eagle?

a)

12 feet

b)

0 feet

c)

23 feet

d)

15 feet

8.

An eagle flew out of a 12 foot tree. Its height above the ground t seconds after leaving the tree can be modeled by the graph shown. The max height of the eagle is about:

a)

12 feet

b)

0 feet

c)

23 feet

d)

15 feet

9.

An eagle flew out of a 12 foot tree. Its height above the ground t seconds after leaving the tree can be modeled by the graph shown. The eagle is back on the ground after:

a)

23 feet

b)

1 second

c)

0 seconds

d)

About 2 seconds

10.

An eagle flew out of a 12 foot tree. Its height above the ground t seconds after leaving the tree can be modeled by the graph shown. Approximately when did the eagle reach its highest point?

a)

23 feet

b)

.75 seconds

c)

0 seconds

d)

About 2 seconds