Day 1-Functions
Day 2-Analyzing Functions
Day 3-Symmetry
Day 4-Continuity, End Behavior, and Limits
Day 5-Extrema
100

When x does not repeat

What is a function?

100

The ways to write a domain or range

What is set builder notation and interval notation? 

100

Types of symmetry

What is symmetry with respect to the x-axis, y-axis, and origin?

100

A function that has no holes or breaks in its graph

What is a continuous function?

100

When two points has a positive change

What is an increasing function?

200

The ways to determine whether or not an equation is a function

What is vertical line test and solving for y?

200

Input, x value

What is domain?

200

Odd functions

What are functions that are symmetric with the origin?

200

The types of discontinuity

What are removable, jump, and infinite?

200

From point (-2,4) to (2,1), increasing or decreasing

What is decreasing?


300

Function or not, 4x+2y+6 

Yes

300

True or false: The denominator can equal 0

False

300
If a function is even

What is a function that is symmetric to the y-axis?

300

f(x)=(x+3)/(x-2), does f(2) exist?

No

300

f(x)=x2+2x+5

Max:

Min:

Intercept(s):

Increasing:

Decreasing:

Max: No max

Min: 4 at -1

Intercept(s): y=5

Increasing: (-1, ∞)

Decreasing: (-∞, -1)

400
Function or not

x | y
9 | 3
8 |-3
4 | 2
4 |-2
2 | 1
1 |-1
1 | 0

It is not a function
400

√x+3, find domain

What is -3, ∞ or {x: x E ∞; x ≥ 3}?

400

f(x)=x2+x

What is neither?

400

Describes how a function behaves at either end of the graph

What is end behavior?

400

f(x)=-x3-4x2+3

Max:

Min:

Intercept(s):

Increasing:

Decreasing:


Max: -1 at 3

Min: -6 at -6

Intercept(s): (0,4), (0,1), (0,-1) y=3

Increasing: (-6,0)

Decreasing: (-∞, -6) (0,∞)

500

4 ways relations are represented

What are verbally, numerically, graphically, and algebraically? 

500

F(x)

What is y?

500

f(x)=x3-x

What is odd?

500
f(x)=(5-x)/x

Fill in graph

x:y

-100:y

-150:y

-200:y

As x --> ___, the function f(x) --> ___

x:y

-100:-1.05

-150:-1.03

-200:-1.025

As x --> ∞ and -∞, the function f(x) -->-1

500

h(t)=5t3-38t2+28t+189, what is the starting point for the bungee jumper

What is 189?

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