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MA.8.NSO.1.1 / MA.8.NSO.1.7

MA.8.NSO.1.1 / MA.8.NSO.1.7

Assessment

Presentation

Mathematics

8th Grade

Medium

CCSS
8.NS.A.1, 6.NS.B.3, 7.NS.A.3

+10

Standards-aligned

Created by

Alina Sanchez Mederos

Used 3+ times

FREE Resource

2 Slides • 24 Questions

1

MA8.NSO.1.1
Extend previous understanding of rational numbers to define irrational numbers within the real number system. Locate an approximate value of a numerical expression involving irrational numbers on a number line.

2

MA8.NSO.1.7

Solve multi-step mathematical and real-world problems involving the order of operations with rational numbers including exponents and radicals.

3

Fill in the Blanks

4

Fill in the Blanks

5

Fill in the Blanks

6

Multiple Choice

(4×5)2\left(4\times5\right)^2  What is the first step I should do?

1

Write the 5 as 5 x 5

2

Multiply the 4 and 5

3

Add the 4 and 5

4

Write the 4 as 4 x4 and the 5 as 5 x 5.

7

Open Ended

Question image

42 2×3+64^{2\ }-2\times3+6  

What is the correct answer to the problem?

8

Multiple Choice

Which of the following numbers is irrational?
1
√8
2
¾
3
2
4
-1.325

9

Multiple Choice

Evaluate the given expression if a = (-5) and b = 7  a3 + b3a^{3\ }+\ b^3  

1

218

2

512

3

42,875

4

-3

10

Multiple Choice

Find two numbers that have square roots between 5 and 6.

1

27\sqrt{27} 32\sqrt{32}

2

24\sqrt{24} 37\sqrt{37}

3

28\sqrt{28} 40\sqrt{40}

4

15\sqrt{15} 34\sqrt{34}

11

Multiple Choice

Find    3827^3\sqrt{\frac{8}{27}}  

1

23\frac{2}{3}  

2

0.60.\overline{6}  

3

0.2960.\overline{296}  

4

23-\frac{2}{3}  

12

Multiple Choice

 Simplify using exponents:  k×d×k×k×dk\times d\times k\times k\times d  

1

d3×k2d^3\times k^2  

2

k3+d2k^3+d^2  

3

k÷dk\div d  

4

k3×d2k^3\times d^2  

13

Multiple Choice

(1.6, 3, 112 , 1.78)\left(1.6,\ \sqrt{3},\ 1\frac{1}{2}\ ,\ 1.78\right) Order from least to greatest

1

They are all equal to each other 

2

112  ,   1.6 ,  1.78 ,  31\frac{1}{2}\ \ ,\ \ \ 1.6\ ,\ \ 1.78\ ,\ \ \sqrt{3}  

3

1.5 ,  1.6 ,  1.73 ,  1.78

4

112 ,  1.6  , 3,  1.781\frac{1}{2}\ ,\ \ 1.6\ \ ,\ \sqrt{3},\ \ 1.78  

14

Multiple Select

What is an example of a rational number? Select all that apply.

1

Square roots with non-terminating decimals

2

Fractions

3

Terminating decimals

4

Decimals

5

All the above

15

Multiple Choice

A square has an area of 289 square inches. What is the side length of the square?

1

7 in

2

9 in

3

13 in

4

17 in

16

Multiple Choice

A square has an area of 0.49 square inches. What is the side length of the square?

1

0.07

2

0.28

3

0.7

4

2.8

17

Multiple Choice

Which triangle has an irrational number as one of its side lengths?

1
2
3
4

18

Multiple Choice

Which of the following is rational?
1
.211232112421125. . . .
2
π
3
√25
4
√12

19

Multiple Choice

A fraction is which type of number?
1
Rational
2
Irrational

20

Multiple Choice

Which number is a rational number?
1
2.25
2
-8.78654684598.....
3
Square root of 99
4
3.14...

21

Multiple Choice

A perfect square is which type of number?
1
Rational 
2
Irrational

22

Multiple Choice

includes integers, fractions, terminating and repeating decimals.
1
Rational Numbers
2
Irrational Numbers

23

Multiple Choice

What is 2/9 as a decimal?

1

0.2929292929292929292929292929

2

0.2

3

0.22222222222222222222222222222222222

4

0.29

24

Multiple Choice

Convert the following decimal into a fraction.  Simplify the fraction.

0.360.\overline{36}  

1

4/9

2

4/11

3

4/13

4

3/13

25

Multiple Choice

Question image
1
7/50
2
14/9
3
7/45
4
14/99

26

Multiple Choice

Convert 0.444... to a fraction.
1
4/10
2
4.4/99
3
4/9
4
2/5

MA8.NSO.1.1
Extend previous understanding of rational numbers to define irrational numbers within the real number system. Locate an approximate value of a numerical expression involving irrational numbers on a number line.

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