4:5

5:4

25:16

16:25

15

20

25

30

4.0 cm

6.5 cm

4.5 cm

6.0 cm

70

50

120

110

Right angle

Obtuse angle

equilateral

isosceles

ratio of squares of the corresponding altitudes

ratio of squares of corresponding medians.

Either (A) or (B)

(A) and (B) both

Thales

Euclid

Both A and B

Archemedies

3.6 cm

4.55 cm

4.82 cm

5.7 cm

The triangle is obtuse -angled

The triangle is acute-angled

The triangle is right-angled

The triangle `Is impossible

A

B

C

None

10 cm

$$5\ \sqrt[]{2}\ cm$$

$$10\ \sqrt[]{2}\ cm$$

$$13\ \sqrt[]{2}\ cm$$

Alternative angle

Equal angle

Acute angle

Right angle

real

negative

no

yes

10 cm

12 cm

20/3 cm

8 cm

8 cm

$$\frac{49}{8}cm$$

$$\frac{8}{49}cm$$

$$\frac{64}{7}cm$$

10, 24, 27

3, 4, 5

1, 2, 3

4, 9, 12

Yes

No

Can't Say

Data Insufficient

TanC

c

$$\frac{c}{ab}$$

$$\frac{c^2}{ab}$$

$$\sqrt[]{2p-1}\ cm$$

$$\sqrt[]{2p}\ cm$$

$$\sqrt[]{p-1}\ cm$$

None

6 cm

4 cm

5 cm

3 cm

$$\frac{\left(1+\sqrt[]{5}\right)}{2}$$

$$\frac{\left(1-\sqrt[]{5}\right)}{2}$$

$$\frac{\left(-1+\sqrt[]{5}\right)}{2}$$

$$\frac{\left(-1+\sqrt[]{3}\right)}{2}$$

Real

Yes

No

Negative

3 cm

4 cm

5 cm

7 cm

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

$$a^2-b^2=c^2$$

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

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

Alternative

Equal

Negative

Positive

45

40

36

17

Smaller

Shorter

Greater

None

Consist

inconsist

Ambigous

Integers

2

1

1/2

1/4