Free Printable FSA PRACTICE 2

1.

Solve for n:

$4n+7\le3$

(Calculator neutral)

a)

$n\le1$

b)

$n\le-1$

c)

$n\ge6$

d)

$n\ge-6$

2.

John has $80. Every week, he spends $7. Create an equation that represents how much money, m, he has after t weeks.

(non calculator question)

(a)

3.

Jared spent $1.14, $2.89, $4.23, and $10.71 on school supplies. Which is the best estimate for the amount of money Jared spent?

(non-calculator question)

a)

$14.00

b)

$16.00

c)

$19.00

d)

$21.00

4.

The 6th grade class has 140 students. A field tip for the class costs $7.06 per student. Which amount best estimates how much the field trip will cost?

(non-calculator question)

a)

$1,400

b)

$980

c)

$780

d)

$700

5.

Which table of values satisfies the equation y = 2x -3

(calculator neutral)

a)

b)

c)

d)

6.

Jenny buys four items that cost $1.43, $3.72, $2.21, and $5.60. What is a reasonable estimate of the total cost?

(non calculator question)

a)

$10.00

b)

$13.00

c)

$15.00

d)

$17.00

7.

A student evaluates the expression using a calculator.

$3,742.9\div17.9$

Which estimate is reasonable for the quotient shown on the calculator?

(calculator neutral)

a)

about 2

b)

about 20

c)

about 200

d)

about 2,000

8.

A bottle contains 24.5 ounces of water. A leak in the bottle causes it to lose 0.3 ounces of water every minute. About how many minutes does it take for the bottle to lose 33% of the water?

(calculator question )

(a)

9.

What is the solution to the inequality?

$-8m\ge48$

(calculator neutral)

a)

$m\ge6$

b)

$m\ge-6$

c)

$m\le-6$

d)

$m\le6$

10.

Angie is given the expression 3(b + 4) + 5.

Create an equivalent expression by performing all indicated operations.

(non calculator question)

(a)

11.

Which equation is the rule for the pattern in the table?

(calculator neutral)

a)

y = x + 2

b)

y = x - 2

c)

y = 2x

d)

$y\ =\ \frac{x}{2}$

12.

A company owes a bank $3600. Beginning with month 1, the company repays the bank $300 each month. Create an equation to represent the company's debt, d, after m months.

(non calculator question)

(a)

13.

Lucy separates a number of paintbrushes, x, into 2 equally sized groups. She claims that this is the same as making a group 1/2 the size of her original group. Create an equation that models Lucy's claim.

(non calculator)

(a)

14.

Use the diagram to find the measure of $\angle FRB$ .

(calculator question)

a)

70

b)

100

c)

110

d)

180

15.

calculator question

a)

208 square units

b)

172 square units

c)

120 square units

d)

192 square units

16.

What is the diameter of a circle multiplied by to get the circumference?

(non calculator)

a)

radius

b)

perimeter

c)

area

d)

pi

17.

The scale on a map is 1 inch = 14 miles. The measurement between two cities on the map is 7 inches. What is the distance between the two cities?

(Calculator Neutral)

a)

2 miles

b)

98 miles

c)

28 miles

d)

108 miles

18.

What is the measure of angle M?

(Calculator neutral)

a)

$40\degree$

b)

$60\degree$

c)

$80\degree$

d)

$100\degree$

19.

non calculator question

a)

the area of the circle

b)

The circumference of the circle

c)

The area of one section of the circle

d)

The perimeter for one section of the circle

20.

A box is in the shape of a triangular prism.

The base of the triangular face of the box is 11 centimeters (cm).

The height of the triangular face of the box is 7.5 cm.

The length of the box is 15cm.

$V=\ \frac{1}{2}hbl$

What is the volume of the box?

(Calculator question)

a)

$277.5\ cm^3$

b)

$577.5\ cm\ ^3$

c)

$618.75\ cm^3$

d)

$1237.5\ cm^3$

21.

The ratio of the height of the skateboard ramp to the length of the skateboard ramp. is 1 to 3. The height of the ramp is 15 feet. What is the length of the ramp?

a)

5 ft

b)

17 ft

c)

37 ft

d)

45 ft

22.

Sydni's room 32ft by 40ft. She needs to make a scale drawing of her room that is 8in. by 10in. What is the scale she needs to use?

a)

1 in. = 8 ft.

b)

1 in. = 4 ft.

c)

1 in = 2ft

d)

1 in. = 1 ft

23.

$\angle P\ and\ \angle Q$ are complementary, and the $m\angle p\ =\ 18\degree$ . What is the measure of $\angle Q$ ?

a)

$72\degree$

b)

$90\degree$

c)

$108\degree$

d)

$162\degree$

24.

Brandon has a rectangular garden. The garden is 24 feet long and 16 feet wide. He wants to increase the size of the garden by a scale factor of 4. What will be the new length of the garden?

a)

28 feet

b)

48 feet

c)

64 feet

d)

96 feet

25.

Jose is building a model airplane that is based on the picture below. If the model is built on a scale of 1 inch to 20 feet, how long is the real plane?

a)

20 ft

b)

24ft

c)

80ft

d)

100ft

26.

A locker door is 13inches wide by 27 inches tall. A company will use a scale factor of 2.5 to change the dimensions of the door. What will be the new height of the locker door?

a)

67.5 inches

b)

32.5 inches

c)

29.5 inches

d)

10.8 inches

27.

The point (x,y) is proportional to the point (2,5).

Select all the true statements.

a)

(x,y) is a solution to $y\ =\ \frac{5}{2}x$

b)

(x,y) is a solution to y = x + 3

c)

The ratio of $\frac{y}{x}$ is equivalent to $\frac{5}{2}$

d)

The point (x,y) is the same point as (5,2)

e)

A straight line though points (2,5) and (x,y) will pass through the origin.

28.

Kelly flies a distance of 2,100 miles. The tip takes $4\ \frac{2}{3}$ hours.

A. What is the airplane's unit rate of speed in miles per hour?

B. At this rate of speed, how many miles will the airplane travel in $1\ \frac{1}{2}$ hours?

(Type you answer as A: ___miles per hour/B:____ miles)

(a)

29.

Which proportion could be used to express 18 out of 20 as a percent?

a)

$\frac{18}{38}=\frac{x}{100}$

b)

$\frac{18}{20}=\frac{x}{100}$

c)

$\frac{20}{18}=\frac{x}{100}$

d)

$\frac{20}{38}=\frac{x}{100}$

30.

A car is traveling at a constant speed. It travels $3\ \frac{1}{2}$ miles in $5\ \frac{1}{4}$ minutes.

How many minutes will it take the car to drive 70 miles?

(a)

31.

The original price of a bike is $340. The store offers a discount of 20% off the original price. A customer has a coupon for an additional 10% off, which will be applied after the store discount. What is the final cost the customer will pay for the bike?

(a)

32.

A pie company randomly surveys 60 customers to determine which type of pie they would purchase. The results of the survey are shown.

The company expects to sell 65 cherry pies in March. Based on the survey results, how many whole peach pies should the company expect to sell in March?

a)

65

b)

75

c)

15

d)

300

33.

The table shows a relationship between x and y. Which statement describes the relationship between x and y?

a)

The data pass though the point (0,10).

b)

The data form a strait line when graphed that passes through (0,0) because it represents a proportional relationship.

c)

The data represents a nonproportional relationship.

d)

The data contains both equivalent and nonequivalent ratios.

34.

On average, it takes 20 gallons of gas for a school bus to travel 298 miles. Create an equation that describes the distance traveled, d, in relations to the number of gallons used, g.

(a)

35.

Zane took three typing tests and recorded the results as shown. What was Zane's unit rate, in words per minute, on each test? On which test does Zane have the highest unit rate?

a)

Test A: 40 words per minute

Test B: 52 words per minute

Test C: 44 words per minute

Test B was the highest.

b)

Test A: 22.5 words per minute

Test B: 117 words per minute

Test C: 222.75 words per minute

Test C: was the highest

c)

Test A: 40 words per minute

Test B: 52 words per minute

Test C: 44 words per minutes

Test A was the highest.

d)

Test A 22.5 words per minute

Test B 117 words per minute

Test C: 222.75 words per minute

Test A was the highest.

36.

A student can text 252 words in 4.5 minutes. What is the unit rate in words per minute?

(a)

37.

The table shows the proportional relationship between the number of hours biked, t, and the miles traveled, d.

Create an equation using t and d to represent this relationship.

(a)

38.

David makes a pizza with 8 slices of equal size. He covers 5 of the 8 slices with pepperoni. What percentage of the pizza is covered with pepperoni?

a)

17.5%

b)

40%

c)

58%

d)

62.5%

39.

A graph representing a relationship is shown.

Which statement correctly describes the relationship?

a)

The relationship is proportional because it is a straight line.

b)

The relationship is proportional because it does not go through (0,0)

c)

The relationship is not proportional because it does not go through (0,0)

d)

The relationship is not proportional because it does not have a constant rate of change.

40.

Janet walks $\frac{7}{10}$ mile in $\frac{1}{4}$ hour. Ian walks $\frac{9}{10}$ miles in $\frac{1}{3}$ hour. Who walks at a faster rate and why?

a)

Janet walks at a faster ate because 1/4 hour is less than 1/3 hour

b)

Ian walks at a faster rate because 9/10 mile is further than 7/10 mile

c)

Ian walks at a faster rate because 27/10 miles per hour is greater than 14/5 miles per hour.

d)

Janet walks at a faster rate because 14/5 miles per hour is greater than 27/10 miles per hour

41.

For which experiment would you expect the actual results to be closest to the results predicted by theoretical probability?

a)

a person flipping a coin 10 times

b)

a person flipping a coin 100 times

c)

five people each flipping a coin 10 times

d)

ten people each flipping a coin 20 times

42.

Creek Middle School plans to start a new club. The principal of the school randomly surveys 100 students to vote for the club they would like, as shown in the table.

Kate thinks that if all 800 students at creek middle School vote, 130 will vote for the photography club. By how many students is he prediction off?

(a)

43.

Each figure below is a spinner. For which one is the probability 1/3 that the spinner will land in a shaded space?

a)

b)

c)

d)

44.

A spinner is shown. The arrow on the spinner is spun once. What is the probability of spinning 2,3,5,7, or 11?

a)

37.5%

b)

50%

c)

58%

d)

62.5%

45.

Jeff rolled a six-sided number cube 36 times. In the table he recoded how many times he rolled each number.

Fo which number rolled did Jeff's results match the theoretical probability?

a)

2

b)

3

c)

4

d)

5

46.

Joe randomly pulls out 1 red gumball and does not put it back in the bag. What color gumball is Joe least likely to pull out of the back next

a)

green

b)

red

c)

blue

d)

yellow

47.

When flipping a coin, the probability of getting tails is 50% and heads 50%. What is the probability of getting heads or tails?

a)

50%

b)

60%

c)

75%

d)

100%

48.

Four students take turns randomly selecting marbles from the bag. They replace each marble after their turn. Their results are shown in the table.

Based on the information shown in the table, which student's experimental results are closest to the expected Theoretical results?

a)

Mary

b)

Nedra

c)

Saul

d)

Thomas

49.

Max spins a spinner 60 times and records his results in the table shown. Which spinner is most likely the one he is using based on the results?

a)

b)

c)

d)

50.

A number cube has faces numbered 1 through 6. Every member of each group shown will roll the cube once.

Which group is expected to come closest to the theoretical probability of rolling a 5?

a)

A

b)

B

c)

C

d)

D

51.

A student wants to determine the favorite after school activity of her classmates. Which question can be used to collect data to determine their favorite activity?

a)

What did they do in first period?

b)

What did they each for lunch today?

c)

What do they like to do between 3pm and 5pm

d)

What was their score on the test?

52.

Julie put 4 red, 3 green, 1 white, and 7 yellow mugs on a table. He dog jumped up and knocked one mug off the table. What is the likelihood that the dog knocked off a white mug?

a)

Certain

b)

Impossible

c)

likely

d)

unlikey

53.

A student is playing a number game and starts with the number -15. Select all the ways the student can reach zero.

a)

Add 15

b)

add -15

c)

subtract 15

d)

subtract -15

e)

add the additive inverse of -15

54.

Match each mixed number to its decimal equivalent.

55.

A student earns $70 over the summer. He spends $\frac{1}{5}$ of the total amount on movies. He then spends $\frac{1}{2}$ of the remaining money on school clothes. How much does he have left?

(a)

56.

An expression is shown.

$5-3+\frac{1}{4}-4$

What is the value of the expression?

a)

$2\ \frac{1}{4}$

b)

$-2\ \frac{1}{4}$

c)

$1\ \frac{3}{4}$

d)

$-1\ \frac{3}{4}$

57.

Kelly needs to travel 12 miles.

Taxi A charges $3.00 plus $0.30 for every $\frac{1}{9}$ mile.

Taxi B charges $3.25 plus $0.20 for every $\frac{1}{9}$ mile.

How much money, in dollars, does Kelly save by using Taxi B instead of Taxi A?

(a)

58.

Simplify:

$-8-\left(-13\right)$

a)

-2

b)

-5

c)

5

d)

21

59.

From 9:00 p.m. to 6:00 a.m., the temperature dropped 1.6 degrees Fahrenheit per hour. What was the total change in temperature, in degrees Fahrenheit, between 9:00 p.m. and 6:00 a.m.?

(a)

60.

Select all the expressions that are equivalent to $-\frac{3}{7}$ .

a)

$\frac{3}{-7}$

b)

$\frac{-3}{-7}$

c)

$-\left(\frac{-3}{7}\right)$

d)

$-\left(\frac{3}{-7}\right)$

e)

$-\left(\frac{-3}{-7}\right)$

61.

Julie chooses two nonzero numbers, m and n, where m+n=0.

62.

A fraction is given, where a and b are both integers, a<b and a>0.

For each value of b, select the type of decimal that would be equivalent to the fraction a/b.

63.

Consider two integers, v and w, with the following conditions:

*v and w are positive integers

* v<w

Select all of the statements that are true based on these conditions.

a)

$\frac{v}{-w}=-\frac{v}{w}$

b)

$\frac{v}{-w}=-\frac{w}{v}$

c)

$\frac{v}{-w}$ is less than -1

d)

$\frac{v}{-w}$ is between 0 and 1

e)

$\frac{v}{-w}$ is between -1 and 0

64.

An expression is shown.

$-8+4-7+9-2+\left(-5\right)$

a)

-9

b)

1

c)

7

d)

-5

65.

Mr. Ross is painting a wall that has an area of 114.5 square feet. He uses $\frac{3}{4}$ gallon of paint to paint $\frac{1}{5}$ of the wall. How many gallons of paint will he need to pain the entire wall?

(a)

66.

Evaluate $\frac{-4}{x+2}$ when x= -2.

What word describes the value of the quotient?

a)

negative

b)

positive

c)

undefined

d)

zero

67.

Two positive integers, p and q, are given. Select whether the value of each quotient is positive, negative, zero, o undefined.

68.

Select all the situations that describe adding or subtracting opposites to make zero.

a)

$7\degree F\ increased\ by\ 0\degree F$

b)

$7\degree F\ decreased\ by\ 7\degree F$

c)

$7\degree F\ increased\ by\ 7\degree F$

d)

$-7\degree F\ increased\ by\ 7\degree F$

e)

$-7\degree F\ decreased\ by\ 7\degree F$

69.

Which fraction is a terminating decimal?

a)

$\frac{1}{9}$

b)

5/16

c)

2/13

d)

7/11

70.

In a cookie jar, there are 2 sugar cookies and 10 chocolate chip cookies. If a cookie is selected randomly, how likely is it that it will be a sugar cookie?

a)

certain

b)

likely

c)

equally likely

d)

unlikely

e)

impossible

71.

Probability is a number that describes the...

a)

relationship between two sets of data.

b)

percent of change.

c)

distance around a figure.

d)

likelihood that an event will occur.

72.

Which event has a probability of zero or impossible to happen?

a)

Rolling a 7 on a 6 sided dice.

b)

Tossing a coin and landing on heads.

c)

Rolling an even number on a dice.

d)

The sun rising in the morning.

73.

If the probability is 1/6 then it is ___

a)

impossible

b)

certain

c)

likely

d)

unlikely

74.

Probability can be written as ...

a)

a fraction

b)

a decimal

c)

a percent

d)

all of the above

75.

What is the likelihood of an event that has a 50% chance of occurring?

a)

Impossible

b)

Equally likely

c)

Unlikely

d)

Likely

FSA PRACTICE 2

Total questions: 75

Worksheet time: 3hrs 34mins

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