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Algebra Quiz - Functions and Forms of Linear Equations

Total questions: 15

Worksheet time: 45mins

Name
Class
Date
1.
How would you write the equation with a slope of 2/3 and a y-intercept of -3
a)
y=3/2x+3
b)
y=2/3-3
c)
y=2/3x-3
d)
y=2/3x+3
2.
Write the following equation in slope-intercept form:
4x - 3y = 12
a)
y = -4/3x + 3
b)
y = -4x + 12
c)
y = 4/3x - 4
d)
y = 4/3x - 12
3.
For the equation
y - 3 = 2(x + 4),
the line has a slope of 2 and contains what point?
a)
(-4, 3)
b)
(3, -4)
c)
(-3, -4)
d)
(-4, -3)
4.
Write the equation in point-slope form of the line that passes through the given point and has the given slope.
(4, -7); m = -1/4
a)
y +7 = -1/4(x - 4)
b)
y - 4 = -1/4(x + 7)
c)
y+ 7 = 4(x - 4)
d)
y - 7 = -1/4(x - 4)
5.
a)

16

b)

48

c)

-28

d)

4

6.

Find f(2)

a)

5

b)

4

c)

3

d)

0

7.
If f(x) = x - 5, what is the value of x when f(x) = 15?
a)
20
b)
10
c)
5
d)
0
8.

Which function has a maximum at (2, 0)?

a)
b)
c)
d)
9.

Look at the function that is graphed, what are the maximum and minimum values of this function?

a)

maximum 15, minimum -5

b)

maximum 25, minimum -15

c)

maximum 25, minimum -10

d)

maximum 30, minimum -10

10.
Identify the relative maximum:
a)
(0, 3)
b)
(4, 1)
c)
(3, 0)
d)
(1, 4)
11.

Find f(0)

a)

-3

b)

18

c)

4

d)

0

12.
What is the domain of this function?
a)
All Real Numbers
b)
f(x) ≥ -2
c)
f(x) ≥ 2
d)
x ≥ -2
13.

What is the domain of the function  f(x)=55xf\left(x\right)=\frac{\sqrt{5}}{\sqrt{5-x}}  

a)

 All real numbersAll\ real\ numbers  

b)

 x5x\le5  

c)

 x<5x<5  

d)

 x6x\le6  

14.

What is the domain of the function

 f(x)=ax2bx2, where a and b are real numbersf\left(x\right)=\frac{a\sqrt{x-2}}{b\sqrt{x-2}},\ where\ a\ and\ b\ are\ real\ numbers  

a)

All real numbers

b)

 xax\ge a  

c)

 xbx\ge b  

d)

 x2x\ge2  

e)

 x>2x>2  

15.

Martin is rolling a two 6-sided dice. The function  P(n)P\left(n\right)  models the probability that the sum is n

What is the appropriate domain of the function?

a)

All real numbers

b)

 1x61\le x\le6  

c)

 1x121\le x\le12  

d)

 2x122\le x\le12