Quiz about Find the Missing Length Pythagorean Theorem

Question 1

The model represents what relationship?

Accepted Answer

$$a^2\ +\ b^2\ =c^2$$

Answer

$$a^2\ +\ b^3\ =\ c^4$$

Answer

$$a^2+\ c^2=\ b^2$$

Answer

$$a\ +\ b\ =\ c$$

Question 2

To find the hypotenuse, you add a²+ b², then square root.

Accepted Answer

True

Answer

False

Question 3

_{^{Find the missing side}}

Accepted Answer

6.4

Answer

9

Answer

41

Answer

6.2

Question 4

Find h

Accepted Answer

35.71

Answer

35.60

Answer

35.00

Answer

61.03

Question 5

Find the length of the missing side.

Accepted Answer

13 cm

Answer

17 cm

Answer

22 cm

Answer

15 cm

Question 6

Find the length of the missing side.

Accepted Answer

52 cm

Answer

25 cm

Answer

42 cm

Answer

48 cm

Question 7

Find the length of the missing side.

Accepted Answer

48 in.

Answer

52 in.

Answer

16 in.

Answer

24 in.

Question 8

The Pythagorean Theorem ONLY works on which triangle?

Accepted Answer

right

Answer

obtuse

Answer

scalene

Answer

isosceles

Question 9

All of the a square plus all of the b square will perfectly fill the c square with nothing left over.

Accepted Answer

True

Answer

False

Question 10

You can find right triangles when they build houses.

Accepted Answer

True

Answer

False

Question 11

Do the lengths form a right triangle? 6, 8, 10

Accepted Answer

yes

Answer

no

Question 12

Find the missing length? *solve for x

Accepted Answer

50 yards

Answer

60 yards

Answer

70 yards

Answer

80 yards

Question 13

What is the formula for finding the hypotenuse?

Accepted Answer

a² + b² = c²

Answer

a + b = c

Answer

a - b = c

Answer

c - b = a

Question 14

The Pythagorean Theorem is

a² + b²= c²

Accepted Answer

true

Answer

false

Question 15

Which of the following sentences would belong in the proof that describes this image?

Accepted Answer

The sum of the areas of the two smaller squares is equal to the area of the large square.

Answer

The sum of the side lengths of the two smaller squares is equal to the side length of the large square.

Answer

The difference of the areas of the two smaller squares is equal to the area of the large square.

Answer

The differences of the side lengths of the two smaller squares is equal to the side length of the large square.

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