Unit 1 ~ Polynomial Functions
Unit 2 ~ Polynomial Equations and Inequalities
Unit 3 ~ Rational Functions
Unit 4 ~ Trig Functions
Unit 5 ~ Trig Equations
100

What is the degree of the polynomial function

f(x) = x2 (x - 2)2 

4

100

Solve x3 - x- 2x = 0

x= 0, 2, -1

100

Determine the y-intercept of the equation

 y = x - 1 / x + 2

(0, -0.5)

100

The reciprocal of sec x is...

1 / cos x

100
Determine the co-function identity that is equivalent to sin 3.14 / 5

cos 3(3.14) / 10

200

The x-intercept(s) of

 f(x) = - (2x + 1)3 (x - 3) are...

(-0.5, 0) and (3, 0)

200

Solve 2 - 4x > 5x + 20

-2 > x

200

Determine the x-intercept of the equation

y = 7 / x + 2

Undefined / No x-intercept

200

Convert 150 degrees into radians.

5 (3.14) / 6 rad

200

What expression is equivalent to sin 5(3.14) / 4. Solve using the related acute angles. 

-sin 3.14 / 4

300

State the end behavior of the polynomial equation 

y = 4x- 5x2 - 6x + 1

3 --> 1

300

Divide (5x3 + 7x2 - 8x - 4) by (x-2) using synthetic division. Conclude with a multiplication statement.

(5x3 + 7x2 - 8x - 4) = (5x2 + 17x + 26) (x - 2) + 48

300

Determine the vertical, horizontal (or oblique) asymptotes of the equation y = 3 / x + 5

V.A. is x = -5

H.A is y = 0

300

Convert 2.4 radians into degrees.

137.5 degrees

300

Simplify sin x sec x

tan x

400

Is f(x) = -3x+ x odd, even, or neither?

Odd

400

The remainder theorem is if ___ is divided by ___ then the remainder equals ___.

Fill in the blanks using the variables P(x), P(a) and x-a

The remainder theorem is if P(x) is divided by x-a then the remainder equals P(a)

400

Simplify and solve for x.

4 / 3x - 5 = 4

x = 2

400

Determine the exact value for sec 7(3.14) / 6

sec x = -2 / √3

400

Simplify sin x cos x cot x

cos2 x

500

A soccer ball was kicked into the air such that its height, h, in meters, after t seconds can be modeled by the function h(t) = -4.9t2 + 14t +1. Determine the AROC of the height of the ball for the time interval [0, 0.5] if h(0) = 1m and h(0.5) = 6.775m. State your final answer in a complete sentence.

AROC = 6.775 - 1/ 0.5 - 0

AROC = 11.55m

Therefore, the height is increasing at an average rate of 11.55m/s

500

Solve (x + 3) (x - 5) > 0

-3 < x < 5

500

Determine the inverse of the function 

f(x) = x + 5 / x - 1

f-1(x) = x + 5 / x - 1

500

Determine the exact value of sin23.14/4 + cos23.14/4

1

500

Simplify (tan x) + (1 / tan x) 

(tan2 x + 1) / (tan x)