
College Algebra Lesson
Presentation
•
Mathematics
•
10th - 12th Grade
•
Hard
Joseph Anderson
FREE Resource
3 Slides • 13 Questions
1
College Algebra (MATH 136)
2
Sections in Chapter 3...
3.1 Distance and Midpoint
3.2 Functions and Graphs
3.3 Lines
3.4 Definition of a Function
3.5 Graphs of Functions
3.6 Quadratic Functions
3.7 Operations on Functions
3
Multiple Choice
The graph shown corresponds with which equation?
(x−3)2+(y+1)2=2
(x−3)2+(y−1)2=4
(x−3)2+(y+1)2=4
(x+3)2+(y+1)2=2
4
Multiple Choice
What is the equation in STANDARD FORM of the line traveling through the points (2, -1) & (-4, 7)?
y=−34x+35
y+1=2(x−3)
4x+3y=5
5x−3y=1
5
Multiple Choice
Write the equation of the line perpendicular to y=−31x−7 that cuts through the point (1, -3) in slope-intercept form.
y=31x−35
y=3x−6
y=3x−31
3x−y=5
6
Multiple Select
Which of the following relations are FUNCTIONS? Select ALL that apply.
{(1, −2), (3, 4), (−10, 11)}
7
Multiple Choice
The Horizontal Line Test is used to determine if...
a relation is a function.
a function is one-to-one (injective).
a function is constant.
8
Multiple Choice
What is the DOMAIN of the following function?
f(x)= −2x−7
[0, 27]
[27, ∞)
(−∞, −27]
(−∞, ∞)
9
Multiple Choice
Select the correct set of transformations for f(x)=−31 x+1−2 from its parent, y= x .
Shift left 1
Vertical reflection
Vertical shrink by 1/3
Shift down 2
Shift right 1
Vertical reflection
Vertical stretch by 3
Shift up 2
Shift right 1
Vertical reflection
Vertical shrink by 1/3
Shift up 2
Shift left 1
Vertical reflection
Vertical shrink by 1/3
Shift up 2
10
Multiple Choice
If the green graph is f(x) , what would be the equation for the transformed blue graph?
y=f(x−2)
y=2f(x)
y=f(−x)
y=−f(x)
11
Multiple Choice
What is the vertex of y=−x2+2x+4 ?
(-1/2, 3/2)
(2, 7)
(-1, 1)
(1, 5)
12
Multiple Choice
Convert the quadratic function y=x2−8x+3 into Vertex Form.
y=(x−4)2−19
y=(x+4)2−13
y=(x−4)2−13
y=(x+4)2−19
13
Multiple Choice
Find (f−g)(x) .
f(x)=x+2
g(x)=−2x2+5x−1
(f−g)(x)=2x2−4x+3
(f−g)(x)=−2x2−6x+3
(f−g)(x)=2x2+6x−1
(f−g)(x)=−2x2+x−3
14
Fill in the Blanks
Find (g o f)(−1) .
f(x)=x2+2
g(x)=−3x+1
Type answer...
15
Multiple Choice
Find (f o g)(x) .
f(x)=−2x2−7
g(x)= x−3
f(g(x))=−2x−1
f(g(x))=2x+1
f(g(x))= 2 x−3−1
16
That's it!
This is a somewhat close simulation of the test!
You can retry the practice version in Modules as much as you'd like!
If something went poorly, address it soon!
College Algebra (MATH 136)
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