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Algebra 1 Review - PreTEST for Geometry

Total questions: 17

Worksheet time: 1hrs 7mins

Name
Class
Date
1.
Meg's teacher asked her to find the zero(s) of the equation below.  Meg decided to factor to find the zero(s). 
0= x2-4x +4

(x + ___) (x + ___)
a)
(x + -2)(x + 2)
b)
(x + -4)(x + 2)
c)
(x + -4)(x + 4)
d)
(x + -2)(x + -2)
2.
Jordan wants to complete the square of the equation  x2 + 4x = 3.
.
      (x + __)2 = 7
Click the missing number to help Jordan finish completing the square.
a)
2
b)
-4
c)
7
d)
-2
3.
Emily makes $10 per hour at her job.  Her paycheck was $370.  If h represented the number of hours Emily worked, which equation below represents Emily's paycheck?
a)
h =10/370
b)
370h = 10
c)
370 (10) = h
d)
10h = 370
4.
Simplify
a)
9
b)
5√2 + 2
c)
10√2
d)
2√2 + 3√30
5.
Solve the equation
4(2x-5)=7(2x+4)
a)
8
b)
-8
c)
-1.5
d)
1.5
6.
Solve the equation for y
4x+2y=16
a)
y=4x+16
b)
y=-2x-8
c)
y=2x+8
d)
y=-2x+8
7.
Use the quadratic formula to solve 2x2 + 2x - 12?
a)
-2, 3
b)
2, 3
c)
2, -3
d)
-2, -3
8.
Write the polynomial so the powers of x are in descending order.
 9x2 + 5x + 27 + 2x3
a)
27 + 5x + 9x2 + 2x3
b)
9x2 + 5x + 2x3 + 27
c)
9x2 + 5x + 27 + 2x3
d)
2x3 + 9x2 + 5x + 27
9.
(x +2)(x + 3)
a)
x2 + 5x + 6
b)
x2 + x + 6
c)
x2 + 5x + 5
d)
x2 + 6x + 6
10.
Simplify the following:
-2 ⋅ (3 + 8 ÷ 4)2
a)
-16
b)
1.375
c)
4
d)
-50
11.

What would the exponent be if the product is 4 x 4 x 4 x 4 x 4?

a)

4

b)

5

c)

1,024

d)

20

12.

 4842\frac{4^8}{4^2}  

a)

 8108^{10}  

b)

 4104^{10}  

c)

 464^6  

13.
a)

2a2b6

b)

1/2a2b6

c)

b6/2a2

d)

2b6/a2

14.

Find the slope and y - intercept

y = 1/2x - 1

a)

slope: 1/2 y-intercept: -1

b)

slope: 2 y-intercept: -1

c)

slope: 1/2x y-intercept: 1

d)

slope: 2 y-intercept: 5

15.

Find the slope.

Hint: rise/run

a)

-5/3

b)

-3/5

c)

5/3

d)

5

16.
Solve for x. 
x + 7g = 9
a)
x = 9 - 7g
b)
x = 9 / 7g
c)
x = 9 + 7g
d)
x = 7g - 9
17.

Solve for h,      S =  2πrh2\pi rh  

a)

h=  S2πr\frac{S}{2\pi r}  

b)

h =  S2πrS2\pi r  

c)

h =  S−2πrS-2\pi r  

d)

h =  2πrS\frac{2\pi r}{S}