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Practice Quiz - Ordering Real Numbers and Properties

Total questions: 12

Worksheet time: 52mins

Name
Class
Date
1.

8 + (-8) = 0

is an example of which property?

a)

distributive property

b)

additive inverse property

c)

additive identity property

d)

zero property

2.

gh = hg

is an example of which property?

a)

commutative property of multiplication

b)

associative property of multiplication

c)

identity

d)

inverse

3.

 x×0=0x\times0=0  
is an example of which property?

a)

inverse

b)

identity

c)

associative

d)

zero

4.

 5×15=15\times\frac{1}{5}=1  

is an example of which property?

a)

inverse

b)

identity

c)

associative

d)

commutative

5.

 a+7=7+aa+7=7+a  
is an example of which property?

a)

associative

b)

commutative

c)

distributive

d)

inverse

6.

 3(x−7)=3x−213\left(x-7\right)=3x-21  
is an example of which property?

a)

commutative

b)

associative

c)

addition

d)

distributive

7.

What is the multiplicative inverse of 6?

a)

1

b)

-6

c)

6

d)

16\frac{1}{6}

8.

What is the additive inverse of -7?

a)

-7

b)

7

c)

0

d)

−17 -\frac{1}{7\ }

9.

Use the distributive property to write an equivalent expression to: 5(x2+3x−4)5\left(x^2+3x-4\right)  

a)

 5x2+3x−45x^2+3x-4  

b)

 5x2+15x−45x^2+15x-4  

c)

 5x2+15x−205x^2+15x-20  

d)

 20x3−2020x^3-20  

10.

Use the commutative property to write an equivalent expression to: 7×67\times6  

a)

 33  

b)

 17×16\frac{1}{7}\times\frac{1}{6}  

c)

 (7×6)\left(7\times6\right)  

d)

 6×76\times7  

11.

 Put the following numbers in order from least to greatest: 

 \pi,\ 2.3,\ -9,\ \sqrt{27},\ 5\ \frac{3}{4} 

a)

 \pi,\ 2.3,\ -9,\ \sqrt{27},\ 5\ \frac{3}{4} 

b)

 −9, 2.3, 27, π, 5 34-9,\ 2.3,\ \sqrt{27},\ \pi,\ 5\ \frac{3}{4}   

c)

 5 34,27, π, 2.3, −95\ \frac{3}{4},\sqrt{27},\ \pi,\ 2.3,\ -9  

d)

 −9, 2.3, π, 27, 5 34-9,\ 2.3,\ \pi,\ \sqrt{27},\ 5\ \frac{3}{4}  

12.

Put the following numbers in order from greatest to least:
 −3, −13, −π, 5, 9-3,\ -\frac{1}{3},\ -\pi,\ 5,\ \sqrt{9}  

a)

 −π, −3, −13, 9, 5-\pi,\ -3,\ -\frac{1}{3},\ \sqrt{9},\ 5  

b)

 5, 9,−13,−3,−π5,\ \sqrt{9},-\frac{1}{3},-3,-\pi  

c)

 -3,\ -\frac{1}{3},\ -\pi,\ 5,\ \sqrt{9}  

d)

 9,5,−13,−3,−π\sqrt{9},5,-\frac{1}{3},-3,-\pi