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Unit 9 Quiz #2

Total questions: 25

Worksheet time: 27mins

Name
Class
Date
1.

Simplify

 5185\sqrt{18}  

a)

  15215\sqrt{2}  

b)

 10910\sqrt{9}  

c)

 4545  

d)

 30330\sqrt{3}  

2.

Solve for x.

a)

7

b)

13

c)

10

d)

15

3.

Solve for x.

a)

10

b)

13

c)

4

d)

12

4.

Solve for x.

a)

30

b)

24

c)

15

d)

28

5.

Solve for x.

a)

14514\sqrt{5}

b)

88

c)

1212

d)

2352\sqrt{35}

6.

A rectangle has a length of 12 and a width of 9. Find the length of its diagonal.

a)

7

b)

24

c)

18

d)

15

7.

Find the length of the side of a square which has a diagonal with a length of 12.

a)

66

b)

626\sqrt{2}

c)

144144

d)

12212\sqrt{2}

8.

Simplify

 603\frac{60}{\sqrt{3}}  

a)

 2020  

b)

 320\frac{\sqrt{3}}{20}  

c)

 30330\sqrt{3}  

d)

 20320\sqrt{3}  

9.

Which is a Pythagorean Triple?

a)

4,4,8

b)

6,8,10

c)

1,2,3

d)

10,15,25

10.

Which is a Pythagorean Triple?

a)

3,4,5

b)

3.4,4.5,6.7

c)

12,13,14

d)

5,10,12

11.

Which is a Pythagorean Triple?

a)

1,1,1

b)

7,14,16

c)

12,13,16

d)

5,12,13

12.

Which is NOT a Pythagorean Triple?

a)

3,4,5

b)

6,8,10

c)

12,14,16

d)

9,12,15

13.

Which is NOT a Pythagorean Triple?

a)

8,15,17

b)

4,7,8

c)

16,30,34

d)

24,45,51

14.
Acute, right, or obtuse?
a)
Acute
b)
Right
c)
Obtuse
d)
I don't know
15.
6, 8, 12
a)
acute
b)
right
c)
obtuse
d)
not a triangle
16.
10, 12, 25
a)
acute
b)
right
c)
obtuse
d)
not a triangle
17.
2, 12, 13
a)
acute
b)
right
c)
obtuse
d)
not a triangle
18.
6, 7, 14
a)
acute
b)
right
c)
obtuse
d)
not a triangle
19.
What is the length of x in this 45-45-90 triangle?
a)
4√2
b)
4
c)
8
d)
4√3
20.

Use the 45-45-90 theorem to solve for the hypotenuse.

a)

16

b)

8

c)

8√2

d)

√16

21.
If the leg of a 45-45-90 triangle is 7 cm long, then its hypotenuse is _____ cm.
a)
7√2
b)
49√2
c)
7
d)
7√7
22.
a)
c = 6√2 d = 12
b)
c = 2√6 d = 6√2
c)
c = 6 d = 12√2
d)
c = 6√2 d = 6√2
23.
a)
a=√6   b=√2
b)
a=4   b=2
c)
a=√6   b=2
d)
a=2   b4
24.
Find y.
a)
6
b)
24
c)
12√3
d)
6√3
25.

Solve for X

a)

18218\sqrt[]{2}

b)

9

c)

929\sqrt[]{2}

d)

18