Question 1

#1 - Which equation would help you find the missing side length of the right triangle shown?

Accepted Answer

D

Answer

C

Answer

B

Answer

A

Question 2

#2 - Is the statement True or False?   A - The legs of a triangle are the sides adjacent to the right angle.

Accepted Answer

True

Answer

False

Question 3

#2 - Is the statement True or False?   B - The hypotenuse is directly across from the right angle.

Accepted Answer

True

Answer

False

Question 4

#2 - Is the statement True or False?   C - The Pythagorean Theorem can only be used with right triangles.

Accepted Answer

True

Answer

False

Question 5

#2 - Is the statement True or False?   D - The hypotenuse is always the shortest side length.

Accepted Answer

False

Answer

True

Question 6

#3 - Missing side length (C)

Accepted Answer

c = 17 in

Answer

c = 22.5 in

Answer

c = 8 in

Answer

c = 15 in

Question 7

#4 - Missing side length (A or B)

Accepted Answer

24 cm

Answer

16 cm

Answer

26 cm

Answer

27.5 cm

Question 8

#5 - Missing side length (C)

Accepted Answer

24.4 ft

Answer

28.9 ft

Answer

18.9 ft

Answer

16.2 ft

Question 9

#6 - Missing side length (A or B)

Accepted Answer

40 yd

Answer

80 yd

Answer

60 yd

Answer

45.5 yd

Question 10

#7 - Missing side length (C)

Accepted Answer

15.8 mi

Answer

22.5 mi

Answer

16.2 mi

Answer

20 mi

Question 11

#8 - Missing side length (A or B)

Accepted Answer

16 ft

Answer

18 ft

Answer

8 ft

Answer

32 ft

Question 12

#9 - If $c^2$ is 250 units, and $a^2$ is 120 units, then what is $b^2$ ? (SUBTRACT)

Accepted Answer

130 $units^2$

Answer

150 $units^2$

Answer

30 $units^2$

Answer

370 $units^2$

Question 13

#10 - The length of how high up the side of her house the ladder is reaching is represented by which variable?

Accepted Answer

A or B

Answer

C

Question 14

#10 - Which equation best represents how you would solve for the missing length?

Accepted Answer

$a^2$ + $13^2$ = $24^2$

Answer

$24^2$ + $13^2$ = $c^2$

Answer

$13^2$ + $13^2$ = $24^2$

Answer

$13^2$ + $24^2$ = $c^2$

Question 15

#10 - What is the missing length for the height that the ladder reaches on the side of her house?

Accepted Answer

20.2 ft

Answer

24.2 ft

Answer

13 ft

Answer

24 ft

Question 16

#11 - Which equation would you use to solve the diagonal distance (c) that WILL ran?

Accepted Answer

$40^2$ + $40^2$ = $c^2$

Answer

$a^2$ + $40^2$ = $40^2$

Question 17

#11 - Which equation would you use to solve the diagonal distance (c) that JAMES ran?

Accepted Answer

$25^2$ + $35^2$ = $c^2$

Answer

$25^2$ + $b^2$ = $35^2$

Question 18

#11 - What is the distance (c) that WILL ran? (round to one decimal place)

Accepted Answer

c = 56.6 yards

Answer

c = 0 yards

Answer

c = 96.5 yards

Answer

c = 24.3 yards

Question 19

#11 - What is the distance (c) that JAMES ran? (round as a whole number)

Accepted Answer

c = 43

Answer

c = 32

Answer

c = 0

Answer

c = 14

Question 20

#11 - How much FARTHER did Will run than James?

Accepted Answer

Will ran 13.6 yards farther than James

Answer

James ran 13.6 yards farther than Will

Answer

Will ran 99.6 yards farther than James

Answer

James ran 99.6 yards farther than Will

Related quizzes

Related quizzes