Free Printable Review for Benchmark

1.

Sam is keeping track of the distances at a long jump competition. The jumper from Eastside High jumped 7.859 meters. The jumper from Temple High jumped 7.9 meters.

Which school had a longer jump?

a)

Eastside High

b)

Temple High

2.

Select the answer that matches the rules below.

The number ends in the tenths place.

8 is the nearest one when rounding

a)

$7.8$

b)

$8.7$

c)

$.78$

d)

$.87$

e)

$78$

3.

The digit 2 in which number represents a value of 0.002?

a)

8.032

b)

162

c)

0.324

4.

At a car racing track, the speed of one car was recorded as 170.55 miles per hour.

Round the speed to the nearest tenth.

(Enter only the number no words, letters, or spaces)

(a)

5.

Select the correct descriptions that match the value of seven and eight hundredths.

a)

$7+0.8$

b)

$7+0.08$

c)

$7.08$

d)

$7.800$

e)

$7+0.800$

6.

Type the number Ninety-two hundredths in number form.

(a)

7.

For the number Ninety-two hundredths, what number is in the tenths place?

a)

0

b)

9

c)

2

d)

1

8.

For the number Ninety-two hundredths, what number is in the thousandths place?

a)

0

b)

9

c)

2

d)

1

9.

Type the following number in decimal form.

\left(8\times1000\right)+\left(6\times100\right)+

\left(2\times10\right)+\left(4\times1\right)+\left(3\times\frac{1}{100}\right)

(a)

10.

What is the place value of the 2 in 3290.14?

a)

Tenths

b)

Hundreds

c)

Hundredths

d)

Tens

11.

Select the sign which correctly compares the two numbers below. $0.085_{--_{ }}85\ thousandths$

a)

$>$ Greater than symbol

b)

$<$ Less than symbol

c)

$=$ Equal symbol

d)

🦇 The batman symbol

12.

What is A rounded to the nearest tens place?

a)

29

b)

28

c)

30

d)

20

13.

What is A rounded to the nearest ones place?

a)

29

b)

28

c)

30

d)

20

14.

What is the value of the dot on the number line?

a)

$0.05$

b)

$0.045$

c)

$0.049$

15.

Order the numbers from least to greatest.

a)

$2.509$ $2.925$ $2.95$

b)

$2.95$ $2.509$ $2.925$

c)

$2.509$ $2.95$ $2.925$

d)

$2.925$ $2.509$ $2.95$

16.

Calculate what the following decimal would be in its simplest fraction form. $0.25=$

a)

$\frac{1}{4}$

b)

$\frac{25}{100}$

c)

$\frac{2}{5}$

d)

$\frac{25}{10}$

17.

Calculate what the following decimal would be in its simplest fraction form. $0.75=$

a)

$\frac{3}{4}$

b)

$\frac{75}{100}$

c)

$\frac{7}{5}$

d)

$\frac{75}{10}$

18.

Calculate what the following decimal would be in its simplest fraction form. $0.6=$

a)

$\frac{3}{5}$

b)

$\frac{60}{100}$

c)

$\frac{6}{10}$

d)

$\frac{0}{6}$

19.

Calculate what the following decimal would be in its simplest fraction form. $0.8=$

a)

$\frac{4}{5}$

b)

$\frac{80}{100}$

c)

$\frac{8}{10}$

d)

$\frac{0}{8}$

20.

Calculate what the following decimal would be in its simplest fraction form. $0.5=$

a)

$\frac{1}{2}$

b)

$\frac{50}{100}$

c)

$\frac{5}{10}$

d)

$\frac{0}{5}$

21.

Calculate what the following decimal would be in its simplest fraction form. $0.4=$

a)

$\frac{2}{5}$

b)

$\frac{40}{100}$

c)

$\frac{4}{10}$

d)

$\frac{0}{4}$

22.

Calculate what the following decimal would be in its simplest fraction form. $0.2=$

a)

$\frac{1}{5}$

b)

$\frac{20}{100}$

c)

$\frac{2}{10}$

d)

$\frac{0}{2}$

23.

Calculate what the following fraction would be in its simplest decimal form. $\frac{3}{5}=$

a)

$0.6$

b)

$3.5$

c)

$0.35$

d)

$0.3$

24.

Calculate what the following fraction would be in its simplest decimal form. $\frac{1}{2}=$

a)

$0.5$

b)

$1.2$

c)

$0.12$

d)

$1.02$

25.

Calculate what the following fraction would be in its simplest decimal form. $\frac{2}{5}=$

a)

$0.4$

b)

$2.5$

c)

$0.25$

d)

$2.05$

26.

Calculate what the following fraction would be in its simplest decimal form. $\frac{4}{5}=$

a)

$0.8$

b)

$4.5$

c)

$0.45$

d)

$4.05$

27.

Calculate what the following fraction would be in its simplest decimal form. $\frac{1}{5}=$

a)

$0.2$

b)

$1.5$

c)

$0.15$

d)

$1.05$

28.

Calculate what the following fraction would be in its simplest decimal form. $\frac{2}{4}=$

a)

$0.5$

b)

$2.4$

c)

$0.24$

d)

$2.04$

29.

Calculate what the following fraction would be in its simplest decimal form. $\frac{3}{4}=$

a)

$0.75$

b)

$3.4$

c)

$0.34$

d)

$3.04$

30.

Solve the following problem. Make sure to only include the answer with no extra spaces or numbers. $6+2.57=$

(a)

31.

Solve the following problem. Make sure to only include the answer with no extra spaces or numbers. $0.76+0.24=$

(a)

32.

Solve the following problem. Make sure to only include the answer with no extra spaces or numbers. $0.34+0.49=$

(a)

33.

Solve the following problem. Make sure to only include the answer with no extra spaces or numbers. $0.1+0.2=$

(a)

34.

Solve the following problem. Make sure to only include the answer with no extra spaces or numbers. $14.3+5.2=$

(a)

35.

Solve the following problem. Make sure to only include the answer with no extra spaces or numbers. $3.53+4.72=$

(a)

36.

Solve the following problem. Make sure to only include the answer with no extra spaces or numbers. $47+21.5=$

(a)

37.

Solve the following problem. Make sure to only include the answer with no extra spaces or numbers. $1.0-0.2=$

(a)

38.

Solve the following problem. Make sure to only include the answer with no extra spaces or numbers. $0.6-0.3=$

(a)

39.

Solve the following problem. Make sure to only include the answer with no extra spaces or numbers. $0.5-0.12=$

(a)

40.

Solve the following problem. Make sure to only include the answer with no extra spaces or numbers. $78.4-6=$

(a)

41.

Solve the following problem. Make sure to only include the answer with no extra spaces or numbers. $4.9-2=$

(a)

42.

Solve the following problem. Make sure to only include the answer with no extra spaces or numbers. $9.43-9=$

(a)

43.

Solve the following problem. Make sure to only include the answer with no extra spaces or numbers. $31.2-22.31=$

(a)

44.

Solve the following problem. Make sure to only include the answer with no extra spaces or numbers. $6-4.4=$

(a)

45.

Solve the following problem. Make sure to only include the answer with no extra spaces or numbers. $100\times10=$

(a)

46.

Solve the following problem. Make sure to only include the answer with no extra spaces or numbers. $2.888+42=$

(a)

47.

Solve the following problem. Make sure to only include the answer with no extra spaces or numbers. $4.42+0.282=$

(a)

48.

Solve the following problem. Make sure to only include the answer with no extra spaces or numbers. $8.556+83=$

(a)

49.

Solve the following problem. Make sure to only include the answer with no extra spaces or numbers. $0.283+35=$

(a)

50.

Solve the following problem. Make sure to only include the answer with no extra spaces or numbers. $96.7+0.162=$

(a)

51.

Solve the following problem. Make sure to only include the answer with no extra spaces or numbers. $20.951+1.01=$

(a)

52.

Solve the following problem. Make sure to only include the answer with no extra spaces or numbers. $0.626+3.46=$

(a)

53.

Solve the following problem. Make sure to only include the answer with no extra spaces or numbers. $47.2-6.307=$

(a)

54.

Solve the following problem. Make sure to only include the answer with no extra spaces or numbers. $83.9-0.584=$

(a)

55.

Solve the following problem. Make sure to only include the answer with no extra spaces or numbers. $3.05-0.338=$

(a)

56.

Solve the following problem. Make sure to only include the answer with no extra spaces or numbers. $52.389-7=$

(a)

57.

Solve the following problem. Make sure to only include the answer with no extra spaces or numbers. $50.441-6.203=$

(a)

58.

Solve the following problem. Make sure to only include the answer with no extra spaces or numbers. $25.246-1.85=$

(a)

59.

Solve the following problem. Make sure to only include the answer with no extra spaces or numbers. $51.6-0.624=$

(a)

60.

$12\times12=$

(a)

61.

$12\times11=$

(a)

62.

$9\times9=$

(a)

63.

$8\times9=$

(a)

64.

$7\times9=$

(a)

65.

$8\times8=$

(a)

66.

$12\times7=$

(a)

67.

$11\times11=$

(a)

68.

$8\times3=$

(a)

69.

$9\times3=$

(a)

70.

$9\times5=$

(a)

71.

$7\times4=$

(a)

72.

$7\times7=$

(a)

73.

$6\times9=$

(a)

74.

$12\times9=$

(a)

75.

$6\times6=$

(a)

76.

$12\times5=$

(a)

77.

$5\times0.1=$

(a)

78.

$4.56\times100=$

(a)

79.

For your answer, type only the number
$x+2.5=4.0$ What does $x=?$

(a)

80.

For your answer, type only the number
$x-0.6=1.1$ What does $x=?$

(a)

81.

For your answer, type only the number
$6.4=x+2.6$ What does $x=?$

(a)

82.

For your answer, type only the number
$0.9+x=1.0$ What does $x=?$

(a)

83.

For your answer, type only the number
$x-3.6=1.4$ What does $x=?$

(a)

84.

For your answer, type only the number
$1.05+x=2.2$ What does $x=?$

(a)

85.

What is a numerator?

a)

The top part of a fraction

b)

The bottom part of a fraction

c)

It's like an alligator but starts with num

d)

Both numbers in a fraction

86.

What is a denominator?

a)

The top number of a fraction.

b)

The bottom number of a fraction.

c)

Both numbers in a fraction.

d)

None of the above.

87.

What is a factor?

a)

Numbers we multiply together to get another number.

b)

The Number that we get after we are done multiplying.

c)

The answer to a division problem.

d)

The numbers you get by skip counting a number like (3, 6, 9...)

88.

What is a multiple?

a)

The numbers we multiply together to get another number.

b)

The number we get after multiplying a number.

c)

It's least and also very common because least common multiple.

d)

It's basically the same as a factor.

89.

What do we use the greatest common factor for?

a)

To simplify fractions.

b)

To find the common denominator.

c)

To find the greatest factor that is also the most common.

d)

To add and subtract fractions.

90.

What is a sum?

Check the correct box or boxes if there is more than one right answer.

a)

The answer to an addition problem.

b)

The answer to a subtraction problem.

c)

The answer to a multiplication problem.

d)

The answer to a division problem.

91.

What is a difference?

Check the correct box or boxes if there is more than one right answer.

a)

The answer to an addition problem.

b)

The answer to a subtraction problem.

c)

The answer to a multiplication problem.

d)

The answer to a division problem.

92.

What is a product?

Check the correct box or boxes if there is more than one right answer.

a)

The answer to an addition problem.

b)

The answer to a subtraction problem.

c)

The answer to a multiplication problem.

d)

The answer to a division problem.

93.

What is a quotient?

Check the correct box or boxes if there is more than one right answer.

a)

The answer to an addition problem.

b)

The answer to a subtraction problem.

c)

The answer to a multiplication problem.

d)

The answer to a division problem.

94.

What operation does a fraction represent?

a)

Fractions are the same thing as dividing.

b)

Fractions are the same thing as multiplying.

c)

Fractions are the same thing as adding.

d)

Fractions are the same thing as subtracting.

e)

Fractions are their own thing.

95.

What is an improper fraction?

a)

A fraction with a numerator bigger than the denominator.

b)

A fraction with a denominator bigger than the numerator.

c)

A Whole number and a fraction combined.

d)

A fraction where the numerator and denominator are the same.

96.

What is a mixed number?

a)

A fraction with a numerator bigger than the denominator.

b)

A fraction with a denominator bigger than the numerator.

c)

A Whole number and a fraction combined.

d)

A fraction where the numerator and denominator are the same.

97.

If you multiply any fraction by a whole number your answer will always be?

a)

Bigger than the whole number.

b)

Smaller than the whole number.

c)

The same as the whole number.

d)

None of the above.

98.

If you multiply any whole number by an improper fraction (with a bigger numerator than denominator) your answer will always be?

a)

Bigger than the whole number.

b)

Smaller than the whole number.

c)

The same as the whole number.

d)

None of the above.

99.

To put a fraction in simplest form, you will need to do this to the numerator and denominator

a)

subtract both by same number

b)

divide both by the same number

c)

add the same number to both

d)

multiply both by the same number

100.

When doing a math problem with mixed numbers what is the first thing you have to do?

a)

Find the least common denominator.

b)

Convert to an improper fraction.

c)

You simplify the mixed number.

d)

You find the greatest common factor.

101.

How do you make a whole number a fraction?

a)

You can't do that it's impossible.

b)

You put a 1 as the denominator.

c)

You put a 1 as the numerator.

d)

You find the reciprocal.

102.

Check the box or boxes for the problems in which you must keep change flip.

a)

Adding fractions.

b)

Subtracting fractions.

c)

Multiplying fractions.

d)

Dividing fractions.

103.

How many factors does a prime number have?

a)

zero

b)

one

c)

two

d)

more than two

104.

How many factors does a Composite number have?

a)

zero

b)

one

c)

two

d)

more than two

105.

For which of the following problems must you find the Least common denominator in order to solve it? Select all answers that are correct.

a)

When adding fractions with different denominators.

b)

When subtracting fractions with different denominators.

c)

When multiplying fractions with different denominators.

d)

When dividing fractions with different denominators.

106.

One is

a)

prime

b)

composite

c)

not prime or composite

d)

the loneliest number

107.

The number 48 is divisible by which of the following numbers. Select all answers that apply.

a)

8

b)

9

c)

6

d)

7

e)

4

108.

Examine the following math problem.

$132\div12=11$

Which of the numbers from the math problem is the Dividend?

a)

132

b)

12

c)

11

d)

None of these numbers

109.

Examine the following math problem.

$72\div9=8$

Which of the numbers from the math problem is the Divisor?

a)

72

b)

9

c)

8

d)

None of these numbers

110.

Examine the following number.

999

If you were to "round" this number what number would you get?

(a)

111.

How many different types of operators can a math problem have?

a)

1

b)

2

c)

3

d)

4

112.

What kind of sign do all equations always have?

a)

All equations have an equal sign.

b)

All equations have a $+$ sign.

c)

All equations have a $-$ sign.

d)

All equations have a $\times$ sign.

e)

All equations have a $\div$ sign.

113.

What is the coefficient in the problem

$10x+8$

(a)

114.

In Algebra when you have a number (coefficient) in front of a letter (variable) for example

$8b$
what math operation is that?

a)

$8b$ is the same as $8\times b$

b)

$8b$ is the same as $8+b$

c)

$8b$ is the same as $8\div b$

d)

$8b$ is the same as $8-b$

115.

If the answer to a math problem is a fraction. Then technically the answer is a ?

a)

Quotient

b)

Product

c)

Sum

d)

Difference

e)

hard math problem

116.

If a variable has no coefficient in front of it. Then what do we always assume that the coefficient is?

a)

0

b)

1

c)

2

d)

10

117.

Look at the following algebra expression

$\left(a+b\right)\left(c+d\right)$

How many "terms" does this expression have in total?

a)

0 terms

b)

1 term

c)

2 terms

d)

4 terms

118.

Look at the following algebra expression

$\left(a+b\right)\left(c+d\right)$

How many "factors" does this expression have in total?

a)

0 factors

b)

1 factor

c)

2 factors

d)

4 factors

119.

In order to be called an "expression" how many "terms" does a math problem need to have.

a)

It doesn't need any terms, so 0.

b)

It needs to have at least one term, so 1.

c)

It needs to have at least two terms, so more than 1.

d)

It needs to have 3 or more terms in total, so at least 3.

120.

Look at this algebra expression.

$12p+9q$

What is the "coefficient" of the term

12p

?

(a)

121.

How many terms does the following equation have?
$2y+5=15$

a)

0

b)

1

c)

2

d)

3

e)

4

122.

How many constants does the following equation have?
$2y+5=15$

a)

0

b)

1

c)

2

d)

3

e)

4

123.

How many variables does the following equation have?
$2y+5=15$

a)

0

b)

1

c)

2

d)

3

e)

4

124.

How many coefficients does the following equation have?
$2y+5=15$

a)

0

b)

1

c)

2

d)

3

e)

4

125.

Which of the following answers shows and explains the Commutative property of addition?

*(There are 2 correct answers)*

a)

$3+5=5+3$

b)

$2+\left(3+5\right)=\left(2+3\right)+5$

c)

Commutative property is when you can change the order of adding but you get the same answer.

d)

Commutative property is when you can change the grouping of the numbers you are adding but you get the same answer.

126.

Which of the following answers shows and explains the Associative property of addition?

*(There are 2 correct answers)*

a)

$3+5=5+3$

b)

$2+\left(3+5\right)=\left(2+3\right)+5$

c)

Associative property is when you can change the order of adding but you get the same answer.

d)

Associative property is when you can change the grouping of the numbers you are adding but you get the same answer.

127.