Algebraic and Verbal Expressions
Order of Operations
Like Terms & Function Notation
Function or Not
Graphs of Functions
100

True or False.

A negative times a negative is a negative

False. (-) x (-) = +

100

Evaluate.

4 + 52 * 2 - 7

47

100

Simplify 4m2 - 12m2 + 5n3

-8m2 + 5n3

100

True or False. 

A function sends an input to exactly one output.

True

100

The graph of a function is positive when ________.

The graph is positioned above the x-axis.

200

Write an algebraic expression.

Two times x squared minus five times x.

2x2-5x

200

Evaluate.

1 + 3(16 - 32) + 24/6 -1

25

200

Simplify. -3(6x + 4y - 8y)

-18x + 12y

200

True or False.

A vertical line passes the Vertical Line Test.

False.

200

A graph is decreasing when it goes ____ from left to right.

down

300

Write an expression (in sentence form).

3n - 8

*Answers may vary.

*8 less than the product of 3 and n

* 3 times n minus 8

300

Evaluate. 

42 + 4( 18/2 - 32)

16

300

Combine like terms

3(5j + k) + 4(j + 2k) 

19j + 11k

300

If there is a repeated x value in an input/output table, the relation is _________

Function or Not a Function?

Not a Function

300

If a graph is positive for x < 0 and x > 5,

when is it negative?

x>0 and x<5

0<x<5

400

Write an algebraic expression.

Seven less than twice m.

2m-7

400

(-3(-10) + 4(2))/(-6 -(-5))

-38

400

If g(x)= 5x + 7, find g(-5).

-18

(-5,-18)

400

Given the relation {(4,1), (4,-3), (2,-3), (3,5)}, what is the domain and range?

Domain: {2,3,4} 

Range: {-3,1,5}

400

A graph increases before x=0 and decreases after x=0. How would I write the notation for this situation?

Increasing: x<0 

Decreasing: x>0

500
Write an algebraic expression for the following and simplify.

Half the difference of x and 6.

1/2x-3

500
Evaluate x2 + xyz if x= 3, y=4, and z=7.

93


500

If f(x)= x2 + 2x -1, find f(8).

79

(8,79)

500

True or False.

A function can have two different x values map to the same y value.

True
500

If a graph is never decreasing, then it is increasing for _______. 

All Real Numbers