Whole Numbers
Decimals
Fractions
Measurement
Mixed Review
100

Multiply 350 x 60

A) 2,100            B) 18,000

C) 18,300          D) 21,000

D) 21,000

100

Which number shows the decimal form for this expression?

(7 x 1/10) + (4 x 1/100) + (6 x 1/1000)

A) 0.746       B) 7.46          C) 74.6       D) 0.0746

A) 0.746

100

Multiply: 2/3 x 4/9

A) 6/36                  B) 8/27

C) 6/12                  D) 24/81

B) 8/27

100

Which figure has four right angles?


C

100

What is 6.497 rounded to the nearest hundredth?

A) 6.49       B) 6.5            C) 6.40        D) 6.59

B) 6.5

200

What is the quotient of 1,200 divided by 24?

A) 20 because 2 x 12 = 24

B) 50 because 50 x 24 = 1,200

C) 500 because 500 x 24 = 1,200

D) 200 because 2 x 12 = 24

B) 50 because 50 x 24 = 1,200

200

A number has a 4 in the tenths place. The number also has a digit whose value is 1/10 the value of the 4 in the tenths place. Which could be the expanded form of the number?

A) (2x10)+(8x1)+(4x0.1)+(4x0.01)+(7x0.001)

B) (3x10)+(4x1)+(4x0.1)+(6x0.01)+(2x0.001)

C) (4x10)+(4x1)+(1x0.1)+(5x0.01)+(9x0.001)

D) (7x10)+(6x1)+(3x0.1)+(4x0.01)+(4x0.001)

A) (2x10)+(8x1)+(4x0.1)+(4x0.01)+(7x0.001)

200

If Raven’s sister grows 1  ¾ feet taller, she will be as tall as Raven is now. Raven is 5  ½ feet tall. How tall is Raven’s sister?

A) 7 ¼ feet            B) 5  ¼ feet

C) 4  ¼ feet           D) 3  ¾ feet

D) 3  ¾ feet

200

What attributes do a rhombus and a rectangle always have in common?

A) Both figures always have four right angles.

B) Both figures always have four sides of equal length.

C) Both figures always have two pairs of parallel sides.

D) Both figures always have only one pair of parallel sides.

C) Both figures always have two pairs of parallel sides.

200

John has 60 images on his computer. Each file is 5.9 megabytes in size. What is the total size, in megabytes, of John’s images?

A) 65.9          B) 54.1         C) 35.4      D) 354

D) 354

300

A company that manufactures jigsaw puzzles is shipping an order for 664 puzzles to a store. The company can pack 32 puzzles in each shipping carton. How many cartons are needed to ship this order?

A) 3            B) 20            C) 21             D) 44

C) 21

300

Select TWO numbers that, when rounded to the nearest hundredths place, will each make the inequality shown true.

                          5.67 < ______

A) 5.677            B) 5.098                  C) 5.665

D) 5.762            E) 5.609

A) 5.677 and D) 5.762

300

A teacher has a 60-pound bag of sand. She pours all the sand into 8 buckets. She puts an equal amount of sand in each bucket. What is the total amount of sand in each bucket?

A) 2/15 pound       B) 6  ½ pounds     

C) 7  ½ pounds      D) 8  ½ pounds

C) 7  ½ pounds

300

Ashley measures 2 quarts of water to use in a science experiment. She then adds 2 cups of water. How many pints of water did she measure?

                *2 pints = 1 quart                

                *2 cups = 1 pint

A) 2  ½ pints                     B) 4 pints

C) 3  ½ pints                     D) 5 pints

D) 5 pints

300

Jocelyn multiplies 0.542 by powers of 10.

By what power of 10 would Jocelyn multiply 0.542 to get a product of 542,000?

A) 105          B) 106           C) 107         D) 108

B) 106

400

Which expressions represent the statement “divide the difference of 27 and 3 by the difference of 16 and 4?” Select the THREE correct answers.


B, D, E

400

Subtract 32.5 – 1.68. How do you know the answer is CORRECT?

A) 1.57, because 325 + 168 = 157

B) 30.82, because 30.82 + 1.68 = 32.5

C) 34.18, because 32.5 + 1.68 = 34.18

D) 34.5, because 32.82 + 1.68 = 34.5

B) 30.82, because 30.82 + 1.68 = 32.5

400

Josh  went swimming for 1  ¾ hours on Saturday and 2  5/6 hours on Sunday. What was the total time that Josh swam on the weekend?

A) 3  7/12 hours         B) 3  4/5 hours

C) 4  7/12 hours         D) 4  ¾ hours

C) 4  7/12 hours

400

Jan cuts pieces of wood from boards to build a birdhouse. She uses one whole board to cut some of the pieces. The line plot below shows the lengths, in FEET, of the pieces she cuts from that board.

                               *12 inches = 1 foot

What is the length, in INCHES, of the board?

A) 11/48 in.          B) 2  ¾ in.            

C) 18 inches         D) 33 in.

D) 33 in.

400

The table below shows some properties of shapes.

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

A) squares and C) rectangles

500

Which equations can be represented by the model below? Select the TWO correct answers.

A) 5,618 ÷ 106 = 53            B) 5,618 ÷ 53 = 106

C) 106 ÷ 53 = 2                   D) 106 ÷ 2 = 53

E) 5,300 ÷ 53 = 100             F) 5,300 ÷ 100 = 53

A, B

500

Marcos has $32.43, $8.15, and $13.07 in different envelopes. Which equation could be used to find how much money he has in all?

A. 32 + 8 + 0.43 + 0.15 = 40.58

B. (32 + 8 + 13) + (0.43 + 0.15 + 0.07) = 53.65

C. (32 + 13) + (0.43 + 0.15) = 45.58

D. (32 + 15 + 7) + (0.43 + 0.13 + 0.08) = 54.64

B. (32 + 8 + 13) + (0.43 + 0.15 + 0.07) = 53.65

500

Sam buys 4  1/3 pounds of oranges. He uses ¾ of the oranges in a recipe. Which of the following expressions can be used to  find the number of oranges that Sam has now? Select the TWO correct answers.


A, D

500

The solid figure below is made up of two rectangular prisms.

What is the volume of the solid figure?

A. 5,170 in.3           B. 2,970 in.3

C. 2,860 in.3          D. 1,980 in.3

C. 2,860 in.3

500

Robert uses the flow chart below to order quadrilaterals in a hierarchy.

Which statement correctly explains whether Robert’s flow chart is correct or not?

A) It is not correct because rectangles and squares are both parallelograms, but Rectangles is a more specific subcategory of Squares.

B) It is not correct because squares and rectangles are both parallelograms, but Squares is a more specific subcategory of Rectangles.

C) It is correct because squares and rectangles are both parallelograms, and squares and rectangles do not share any other properties.

D) It is correct because squares and rectangles are both parallelograms, and squares and rectangles both have 4 right angles.

B) It is not correct because squares and rectangles are both parallelograms, but Squares is a more specific subcategory of Rectangles.

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