Free Printable SREB 11/28

1.

Printer A can print 30 pages per minute. Printer B can print 40 pages per minute. Printer B begins printing 3 minutes after Printer A begins printing. Both printers stop printing 10 minutes after Printer A started. Together, how many pages did the two printers print?

a)

120

b)

580

c)

610

d)

700

e)

1,200

2.

The expression $\left(5x+3y^2\right)\ \left(5x-3y^2\right)$ is equivalent to:

a)

$10x^2+6y^4$

b)

$25x^2+9y^4$

c)

$10x^2-6y^4$

d)

$25x^2-9y^4$

e)

$25x^2-6y^4$

3.

If 7(x-7) = -15, then x=?

a)

$-\frac{64}{7}$

b)

$-\frac{34}{7}$

c)

$-\frac{15}{7}$

d)

$\frac{34}{7}$

e)

$\frac{64}{7}$

4.

The daily fee for admission to the Florida Fun 'n Sun Amusement Park is $45 per adult and $25 per child. Daily admission fees are paid for a adults and c children. which of the following expressions gives the total amount, in dollars, collected for daily fees?

a)

45a+25c

b)

45c+25a

c)

$25\left(a+c\right)$

d)

$70\left(a+c\right)$

e)

$25\left(a+c\right)+45a$

5.

Natalie makes $9.50 per hour for up to 40 hours a week working ata local bookstore. She is paid an overtime wage of 1.5 times her regular pay for every hour she works over 40 hours. If Natalie works 43 hours in a week, how much will she make that week?

a)

$380.00

b)

$394.25

c)

$408.50

d)

$422.00

e)

$422.75

6.

Dicounted tickets to the cinema cost $6.00 each. James spent $72.00 on discounted tickets, $54.00 less than he would have spent if he had bought the tickets without the discount. What is the price of a ticket without a discount?

a)

$6.00

b)

$6.50

c)

$10.50

d)

$12.00

e)

$16.50

7.

Which of the following mathematical expressions is equivalent to the verbal expression "A number, y, cubed is 42 more than the product of 13 and y"?

a)

$3y=42+13y$

b)

$3y=42y+13y$

c)

$y^3=42-13y$

d)

$y^3=42+y^{13}$

e)

$y^3=42+13y$

8.

A rectangle has a perimeter of 24 meters and an area of 35 square meters. What is the length, in meters, of the longest side?

a)

1

b)

3

c)

5

d)

7

e)

8

9.

If k = 7, j = 4, p = -5, what does $\left(k+j\right)\left(k+p-j\right)\ equal\ ?$

a)

-22

b)

0

c)

22

d)

44

e)

88

10.

Jason's class projects are graded on a scale of 250 points. Jason has received scores of 245,215,220, and 224 for his first four projects. Jason worked out his average score on prjects thus far. In order to maintain the average grade on projects, what grade must Jason receive on his 5th and final class project?

a)

200

b)

215

c)

224

d)

226

e)

245

SREB 11/28

Total questions: 10

Worksheet time: 50mins

Similar Resources on Wayground