Pythagorean Theorem/Similar Triangles
Geometric Mean/Special Right Triangles
Trigonometry
Law of Sines/Cosines
100

What is the Pythagorean Theorem?

a2+b2=c2

100

What are the two types of special right triangles?

45-45-90

30-60-90

100

What are the three trigonometric functions?

Sine

Consine

Tangent

100

What type of triangle are you solving when using Law of Sines and Law of Cosines?

any non-right triangle

200

Classify the parts of the triangle for each variable in the Pythagorean Theorem. 

a & b = legs

c = hypotenuse

200

Find the geometric mean between 6 and 12.

6 square root 2

200
State the ratios for each trigonometric function. 
Sine = opposite over hypotenuse

Cosine = adjacent over hypotensue

Tangent = oppositve over adjacent

200

What can law of cosines find that law of sines does not find?

Angle measure

300

State one triangle that is similar to triangle JKL.

JMK
KML
300

Using your knowledge of 45-45-90 triangles, what is tan45?

1

300
State cosine A as a simplified fraction and a decimal. 

3 over 5

0.60

300

Find side length a to the nearest tenth. 

2.8

400

Find the hypotenuse of a right triangle with legs equaling 15 and 20.

25 

400

Using your knowledge of a 30-60-90 triangle, what is sin60?

square root 3 over 2

400

In triangle ABC, A is the right angle, BC = 9, and AC = 7. Find the measure of angle B to the nearest degree. 

51

400

Find angle E to the nearest degree. 

48

500

To the nearest hundredth, find the missing leg of a right trianlge with one leg equaling 13 and the hypotenuse equaling 18. 

12.45

500

Find the value of y.

2 square root 3

500

Paula stands 8.2 feet away from a tower. She sights the top of the tower at an angle of elevation of 43 degrees. She is 5.5 feet tall. How tall is the tower? Round to the nearest hundredth.

13.15 feet

500

Find side length a to the nearest tenth. 

5.4