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SC Ready Practice Math Assessment 1

Total questions: 65

Worksheet time: 1hrs 5mins

Name
Class
Date
1.

Part A: Travis is measuring the length of a small garden. Which measures are equivalent to 10 meters? Mark all that apply.

a)

0.01 kilometer

b)

1,000 millimeters

c)

100 millimeters

d)

1,000 centimeters

2.

Ashton is helping his friend Gabby measure fabric for a sewing project. They need to cut a piece that is exactly 3 feet long. Which measures are equivalent to 3 feet? Mark all that apply.

a)

36 inches

b)

15 inches

c)

1 yard

d)

1/3 yard

3.

Ruby and Ashton are measuring ingredients for a recipe. They need to round their measurements to the nearest tenth. Which of the following measurements round to 0.1? Mark all that apply.

a)

0.09

b)

0.95

c)

0.99

d)

1.04

4.

Ka'myra and Syanna are measuring ingredients for a recipe. They need to round their measurements to the nearest hundredth. Which of the following measurements round to 0.02? Mark all that apply.

a)

0.025

b)

0.023

c)

0.026

d)

0.019

5.

Conner has 1/2 gallon of iced tea in a pitcher. He plans to pour 1/16 gallon into a drinking glass. What fraction of a gallon will Conner have left in the pitcher?

a)

7/8

b)

7/16

c)

1/14

d)

1/16

6.

Syanna bought a rectangular doormat that was 1/2 meter long and 3/10 meter wide. Which of the following diagrams best represents the area of the mat?

a)

A rectangle with length 1/2 meter and width 3/10 meter

b)

A square with sides 1/2 meter

c)

A rectangle with length 3/10 meter and width 3/10 meter

d)

A rectangle with length 1 meter and width 1 meter

7.

Daniel and Bella are decorating their new house and they bought a rectangular doormat for the entrance. The doormat has a length of 3/4 meters and a width of 1/5 meters. What is the area of the doormat?

(a)  

8.

Conner and Bella are designing a doormat that is divided into squares measuring 1/10 meter by 1/10 meter. How many squares is the doormat divided into?

a)

15

b)

100

c)

50

d)

25

9.

Luke and Matthew are helping to lay out a new doormat for their classroom. They need to find the area of the doormat by multiplying the number of squares the doormat is divided into by the area of one square. Show your work.

a)

The answer depends on the number of squares and the area of one square, which are not provided in the image. The question is asking for a calculation based on previous information.

b)

The area of the doormat is always 1 square unit, regardless of the number of squares.

c)

You can find the area by adding the number of squares to the area of one square.

d)

The area of the doormat is equal to the perimeter of one square multiplied by the number of squares.

10.

Luke and Eva are painting two sections of a wall. The area Luke painted should be the same as the area Eva painted if both were calculated correctly. Why is this the case?

a)

Because both areas represent the same region calculated in different ways.

b)

Because the shapes are different, so the areas must be different.

c)

Because the units used are different in each part.

d)

Because the measurements in Eva's section are incorrect.

11.

Bella and Syanna are planning a picnic and they have a cooler in the shape of a rectangular prism. The inside of the cooler is 20 inches wide, 14 inches high, and 12 inches long. What is the volume, in cubic inches, of the inside of the cooler?

a)

3,360 cubic inches.

b)

2,800 cubic inches.

c)

2,400 cubic inches.

d)

4,200 cubic inches.

12.

Syanna has 3 apples. She gives away the product of 7 and 4 apples to her friends. Which expressions represent the number of apples Syanna has left? Mark all that apply.

a)

3 – (7 × 4)

b)

(7 × 4) – 3

c)

3 – (4 ÷ 7)

d)

3 – (4 × 7)

e)

(7 ÷ 4) – 3

13.

Gabby and Travis are organizing a charity event. Gabby is in charge of arranging 4 tables with 5 chairs each, while Travis is setting up 10 rows with 30 chairs each. What is the total number of chairs they have arranged?

a)

49

b)

90

c)

320

d)

900

14.

Travis is organizing a small event and needs to set up tables. He has 2 sets of tables, each containing 3 tables with 5 chairs. After setting up, he realizes that 8 chairs are broken and need to be removed. What is the total number of chairs available for the event?

a)

4

b)

6

c)

21

d)

42

15.

What is the total amount Ivan is paying each friend to distribute his or her share of the flyers?

(a)  

16.

Travis is organizing a community event and needs to make copies of flyers to distribute. He also plans to pay his friends, Syanna and Gabby, for helping him distribute the flyers. What is the total cost for making all of the copies and paying all of his friends?

(a)  

17.

Travis, Bella, Gracyn, and Matthew are standing in a line. Which statements about their positions are true? Mark all that apply.

a)

Travis is standing to the right of Bella.

b)

Gracyn is standing to the right of Matthew.

c)

Bella is standing to the right of Travis.

d)

Matthew is standing to the right of Travis.

18.

Which statements about the students’ heights are true? Mark all that apply.

a)

Conner is taller than Dawson.

b)

Dawson is taller than Bella.

c)

Bella is taller than Dawson.

d)

Travis is taller than Conner.

19.

Dawson and Syanna are painting a rectangular garden bed. The shaded region they plan to paint is 4/7 unit wide and 6/7 unit long. What is the area of the shaded region?

a)

24/49 square unit

b)

25/49 square unit

c)

1 3/7 square units

d)

3 3/7 square units

20.

Eva is organizing a charity event and needs to prepare gift bags. Each gift bag requires 3,614 candies, and she plans to prepare 272 gift bags. What is the total number of candies Eva needs?

a)

983,008

b)

980,560

c)

958,528

d)

956,080

21.

Syanna is organizing a charity event and needs to prepare gift bags. Each gift bag contains 5,891 candies, and she plans to make 458 gift bags. What is the total number of candies Syanna needs?

a)

2,693,956

b)

2,698,078

c)

2,739,298

d)

2,743,878

22.

Gabby estimated that she spent 1/7 of her time on both math and science homework. Without doing any calculations, is Gabby’s estimate accurate?

a)

Yes, because 1/7 is a reasonable estimate for the time spent on both subjects.

b)

No, because 1/3 and 1/4 are both greater than 1/7, so their sum is much greater than 1/7.

c)

Yes, because 1/7 is less than both 1/3 and 1/4.

d)

No, because 1/7 is greater than 1/3 and 1/4.

23.

How much of her time did Amy spend working on history? Show your work.

4 lines
24.

Syanna spent more time working on both her math and science homework or on her history homework?

a)

Both her math and science homework

b)

Her history homework

25.

Ashton and Dawson are comparing their savings. Ashton has saved 10,000 dollars and plans to invest it in a fund that grows at a rate of 10910^9 times. Dawson has saved 7,000 dollars and plans to invest it in a fund that grows at a rate of 10910^9 times. Who will have the greatest number of zeros in their total savings when written in standard form?

a)

Ashton's savings: 10,000 × 10910^9

b)

Dawson's savings: 7,000×1097,000 \times 10^9

c)

42 × 10^12

d)

20×101020 \times 10^{10}

26.

Syanna is building a small model using cubes, and she wants to know the volume of her model. What is the volume of the figure?

a)

3 cm³

b)

5 cm³

c)

12 cm³

d)

15 cm³

27.

Travis and Syanna are building a garden. They want to know which terms describe every rectangle they might use for the garden beds. Mark all that apply.

a)

square

b)

quadrilateral

c)

parallelogram

d)

equilateral

28.

Daniel and Gabby are designing a new playground. They want to include a trapezoid-shaped sandbox. Which terms describe the shape of the sandbox? Mark all that apply.

a)

quadrilateral

b)

closed figure

c)

parallelogram

d)

rectangle

29.

Matthew is buying 6 packs of juice, and each pack contains the sum of 4 apple juices and 5 orange juices. Did Matthew calculate the total number of juices correctly?

a)

Yes, because 6 × 4 + 5 is the same as 6 × (4 + 5).

b)

No, because he should have written 6 × (4 + 5) instead of 6 × 4 + 5.

c)

Yes, because you always multiply first and then add.

d)

No, because 6 × 4 + 5 is not a valid mathematical expression.

30.

Travis and Bella are planning a party. They need to calculate the total cost of buying 6 packs of balloons, where each pack contains the sum of 4 red balloons and 5 blue balloons. Which two expressions both represent the total number of balloons they will have?

a)

6 × (4 + 5) and (4 + 5) × 6

b)

6 + 4 × 5 and 6 × 4 + 5

c)

6 × 4 + 5 and 6 + (4 + 5)

d)

(6 + 4) × 5 and 6 × (5 + 4)

31.

Daniel and Bella are planning a party and need to calculate the total cost. They decide to use parentheses in their calculations to ensure accuracy. Using parentheses in a numerical expression can affect its meaning by:

a)

Changing the order in which operations are performed

b)

Changing the numbers used in the expression

c)

Making the numbers larger

d)

Removing the need for multiplication

32.

Ruby and Gracyn are packing boxes for a charity event. Each box weighs 6/8 pound. What is the total weight of all the boxes?

a)

3/4 pound

b)

6/7 pound

c)

4 1/4 pounds

d)

4 1/2 pounds

33.

Mrs. Gabby is filling small containers from a large basket of strawberries. She fills each container and then weighs it. She records the weight of each container in pounds and sorts them by weight. The line plot shows the number of containers with each weight. Which statements about the data are correct? Mark all that apply.

a)

The total weight of the two lightest containers is 5/8 pound.

b)

The difference in weights between the lightest and heaviest containers is 5/8 pound.

c)

Exactly half of the containers weigh more than 5/8 pound each.

d)

The total weight of the containers weighing 4/8 pound is 1 1/2 pounds.

34.

How should Dawson divide the 3 large sandwiches to serve 1/4 sandwich to each guest?

a)

Draw 3 rectangles, each divided into 2 equal parts.

b)

Draw 3 rectangles, each divided into 3 equal parts.

c)

Draw 3 rectangles, each divided into 4 equal parts.

d)

Draw 3 rectangles, each divided into 6 equal parts.

35.

Ashton buys 3 large sandwiches to serve at a party. He cuts the sandwiches into equal pieces and serves 1/4 sandwich to each guest. Ashton did not eat any of the sandwiches. Write an equation to represent the number of guests, g, Ashton served if he had no leftovers.

a)

3 ÷ (1/4) = g or 3 × 4 = g

b)

3 × (1/4) = g or 3 ÷ 4 = g

c)

g ÷ 3 = 1/4 or g × 3 = 1/4

d)

3 + (1/4) = g or 3 - 1/4 = g

36.

To how many guests did Penn serve sandwiches?

a)

12

b)

8

c)

15

d)

20

37.

Syanna writes the multiplication sentence 50 × 30 = 1,500 as a first step in finding the quotient 1,590 ÷ 30. She knows that 50 is part of the quotient. Then she writes a second multiplication sentence to find the other part of the quotient to add to 50. What is the product in the second multiplication sentence Syanna writes?

a)

90

b)

30

c)

100

d)

1,000

38.

Matthew is building a rectangular box for his school project. He needs to find the volume of the box by multiplying 3 inches by 8 square inches. For which of the following boxes can he use this method? Figures are not drawn to scale.

a)

(Diagram: 4 in. x 4 in. x 3 in.)

b)

(Diagram: 8 in. x 8 in. x 3 in.)

c)

(Diagram: 8 in. x 3 in. x 3 in.)

d)

(Diagram: 4 in. x 2 in. x 3 in.)

39.

This year, Ashton earned 19/17 of what he earned last year. Which conclusion about Ashton's earnings is correct?

a)

We don’t know in which year Ashton earned more because his earnings last year are not given.

b)

Ashton earned the same this year as last year because 19/17 is close to 1.

c)

Ashton earned less this year than last year because 19/17 < 1.

d)

Ashton earned more this year than last year because 19/17 > 1.

40.

Gabby is planning to paint her new rectangular room. The room has a length of 16 feet, a width of 14 feet, and a height of 10 feet. What is the volume of the room?

a)

1600 cubic feet

b)

2240 cubic feet

c)

1400 cubic feet

d)

2400 cubic feet

41.

Syanna was designing a rectangular garden with a length of 16 feet, a width of 14 feet, and a height of 10 feet. She changed her design and added 2 feet to the length and width of the garden. How much greater is the volume of the garden in Syanna’s new design?

a)

280 cubic feet

b)

580 cubic feet

c)

320 cubic feet

d)

180 cubic feet

42.

Matthew has $330.076 in his savings account. Which number represents the amount in his account in words?

a)

330.0076

b)

330.076

c)

330.76

d)

337.6

43.

Conner wanted to read a 307-page book in 10 nights. On the first night, he read 30 pages. Conner says he will need to read 31 pages a night on most of the remaining nights if he wants to finish the book on time. Which best describes whether Conner is correct?

a)

He is correct because 277 ÷ 9 is between 30 and 31.

b)

He is not correct because 297 ÷ 9 = 33.

c)

He is correct because 307 ÷ 10 is between 30 and 31.

d)

He is not correct because 277 ÷ 10 is between 27 and 28.

44.

In Gabby’s garden, 1/6 of the flowers are daisies, and 1/8 of the flowers are snapdragons. Which statements are true? Mark all that apply.

a)

If she has 10 daisies, then she has 16 flowers in all.

b)

If she has 8 daisies, then she has 48 flowers in all.

c)

If she has 14 snapdragons then she has 84 flowers in all.

d)

If she has 12 snapdragons, then she has 96 flowers in all.

45.

Bella is shopping for school supplies. She buys 5 packs of pencils at $100 each, 8 notebooks at $10 each, 9 erasers at $1 each, 2 rulers at $0.10 each, and 6 sharpeners at $0.01 each. What is the total cost of her purchase?

a)

$589.26

b)

$598.26

c)

$589.62

d)

$590.26

46.

Syanna is calculating one-tenth of the value of her shopping list total. Her list includes: 1/10 × [(5 × 100) + (8 × 10) + (9 × 1) + (2 × 1/10) + (6 × 1/100)] = 5 × _______ + 8 × _______ + 9 × _______ + 2 × _______ + 6 × _______ = __________

a)

5 × 10 + 8 × 1 + 9 × 0.1 + 2 × 0.01 + 6 × 0.001 = 58.926

b)

5 × 1 + 8 × 0.1 + 9 × 0.01 + 2 × 0.001 + 6 × 0.0001 = 13.4861

c)

5 × 100 + 8 × 10 + 9 × 1 + 2 × 0.1 + 6 × 0.01 = 589.206

d)

5 × 0.1 + 8 × 0.01 + 9 × 0.001 + 2 × 0.0001 + 6 × 0.00001 = 0.58926

47.

Syanna has a ribbon that is 3.5 meters long. She cuts it into 10 equal pieces. What happens to the length of each piece in the place value chart?

a)

Each digit moves one place to the right.

b)

Each digit moves one place to the left.

c)

Each digit stays in the same place.

d)

The decimal point is removed.

48.

Ruby has $142.78 in her savings account. She wants to distribute this amount equally among 10 friends. Demonstrate how to use place value to find out how much each friend will receive. Show your work.

a)

14.278

b)

1.4278

c)

1427.8

d)

142.78

49.

Travis and Ruby are building a garden with a shape that has two pairs of opposite sides that are parallel. They know that all squares are shapes like this. Using this relationship, which property can they determine is true about their garden?

a)

All squares have two pairs of opposite sides that are parallel.

b)

All squares have two pairs of opposite sides that are perpendicular.

c)

All squares have four right angles.

d)

All squares have four sides that are the same length.

50.

Syanna has 2 cubic meters of sand. Does she have enough to fill a sandbox with the dimensions shown? (1 meter = 100 centimeters)

a)

Yes, she has enough sand.

b)

No, she does not have enough sand.

51.

Which is a true statement about the number 19,842?

a)

The value of the 9 is 10 times the value of the 8.

b)

The value of the 4 is 2 times the value of the 8.

c)

The value of the 8 is 10 times the value of the 4.

d)

The value of the 8 is 20 times the value of the 4.

52.

Who walks more dogs in a week? How many more dogs?

a)

Tayshaun walks 2 more dogs in a week than Jackie.

b)

Jackie walks 2 more dogs in a week than Tayshaun.

c)

Tayshaun walks 3 more dogs in a week than Jackie.

d)

Jackie walks 3 more dogs in a week than Tayshaun.

53.

Whose service gives more dogs longer walks?

a)

Tayshaun walks 3 dogs 2 miles or more and Jackie walks 2 dogs 2 miles or more. Tayshaun gives more dogs long walks.

b)

Jackie walks 3 dogs 2 miles or more and Tayshaun walks 2 dogs 2 miles or more. Jackie gives more dogs long walks.

c)

Tayshaun walks 2 dogs 2 miles or more and Jackie walks 3 dogs 2 miles or more. Jackie gives more dogs long walks.

d)

Tayshaun walks 2 dogs 2 miles or more and Jackie walks 2 dogs 2 miles or more. Both give the same number of dogs long walkswarming and ocean acidification. and both give the same number of dogs long walks

54.

Tayshaun and Jackie have competing dog-walking services. These line plots show a typical week for each of their services. Complete the following statements.

a)

The total number of miles walked by all the dogs in Tayshaun’s dog-walking service during a typical week is ________ . In Jackie’s service, the dogs walk a total of ________ miles in a typical week.

b)

The total number of miles walked by all the dogs in Tayshaun’s dog-walking service during a typical week is 10. In Jackie’s service, the dogs walk a total of 15 miles in a typical week.

c)

The total number of miles walked by all the dogs in Tayshaun’s dog-walking service during a typical week is 20. In Jackie’s service, the dogs walk a total of 25 miles in a typical week.

d)

The total number of miles walked by all the dogs in Tayshaun’s dog-walking service during a typical week is 30. In Jackie’s service, the dogs walk a total of 35 miles in a typical week.

55.

Which expression is equivalent to 4/5 × 120?

a)

5 × 120 + 4

b)

4 × 5 − 120

c)

4 + 120 ÷ 5

d)

4 ÷ 5 ÷ 120

e)

4 × 120 ÷ 5

56.

What is true about the diagonals drawn between opposite corners of a rectangle with corners at (0, 0), (0, 4), (3, 4), and (3, 0)?

a)

They are different lengths.

b)

They are the same length.

c)

They are perpendicular.

d)

They do not intersect.

57.

The relationship between squares and rectangles tells us that the lines connecting opposite corners of any square are:

a)

always the same length

b)

always different lengths

c)

sometimes the same length, sometimes different

d)

never present

58.

Which statement best describes the product 4/5 × 10?

a)

4/5 × 10 must be greater than 10 because 10 > 1.

b)

4/5 × 10 must be greater than 10 because 4/5 < 1.

c)

4/5 × 10 must be less than 10 because 4/5 < 1.

d)

4/5 × 10 must be less than 10 because 10 > 1.

59.

Estimate which product is greater: 42.6 × 10² or 4.26 × 10⁵.

a)

42.6 × 10²

b)

4.26 × 10⁵

60.

Mr. Wellington asked his students to compare the products 42.6 × 10² and 4.26 × 10⁵. Part B Rewrite 4.26 × 10⁵ as a product of 42.6 and a power of 10. 4.26 × 10⁵ = 42.6 × _______________

a)

10⁴

b)

10³

c)

10²

d)

10⁵

61.

To compute the product of a number and a power of 10, you should:

a)

Move the decimal point to the right by the number of zeros in the power of 10.

b)

Move the decimal point to the left by the number of zeros in the power of 10.

c)

Add the number of zeros in the power of 10 to the number.

d)

Subtract the number of zeros in the power of 10 from the number.

62.

Ms. Dudas asked her students to compare the products 42.6 × 10² and 4.26 × 10⁵. Part D Compute the products.

a)

42.6 × 10² = 4,260 4.26 × 10⁵ = 426,000

b)

42.6 × 10² = 426 4.26 × 10⁵ = 42,600

c)

42.6 × 10² = 426,000 4.26 × 10⁵ = 4,260

d)

42.6 × 10² = 4,260 4.26 × 10⁵ = 42,600

63.

A rectangular bathroom tile is 2 1/3 times as wide as it is tall. If the tile is 3/4 centimeters tall, how wide is it?

a)

3 1/9 cm

b)

3 1/12 cm

c)

2 4/7 cm

d)

1 3/4 cm

64.

Alberto has 250 cubes with edge lengths of 1 centimeter. Which measurements represent the volume of a rectangular prism that Alberto could fit all of his cubes into? Mark all that apply.

a)

256 cubic centimeters

b)

248 cubic centimeters

c)

236 cubic centimeters

d)

260 cubic centimeters

65.

Evaluate. 3 16+8 291123\ \frac{1}{6}+8\ \frac{2}{9}-\frac{11}{2}

a)

9 8/9

b)

9 7/10

c)

9 2/3

d)

9 19/30