Vocabulary (Define)
Area of Given Triangle
Find the Remaining Sides and Angles
Applications
Review
100

AAS

What is the triangle with two angles and nonincluded side given

100

Board

What is 20

100

a=3.5 cm                A=44 degrees

b=3.7 cm                B=47 degrees

c=5.1 cm

What is C=89 degrees

100

A telephone pole on a level part of a street casts a shadow 12 ft long. The angle of elevation from the tip of the shadow to the top of the pole is 65 degrees. How tall is the pole?

What is 25.7 ft

100

Solve for y:

5x=2y-7

What is y=2.5x + 3.5

200

ASA

What is a triangle with two angles and included side given

200

On board

what is 4 square root 3

200

a=39 mi                            A=38 degrees

b=59.5 mi                         B=110 degrees

What is C=32 degrees and c=33.6 mi

200

A triangular park has two sides measuring 200 m and 150 m. They intersect at an angle measuring 50 degrees. What is the area of the park?

What is 11,490.7 m2

200

Find Vertex:

y=3x2-12x

What is (2,-12)

300

SSA

What is a triangle with two sides and non included angle given

300

on the board

What is 17.3

300

b=75 in

B=38 degrees

C=64 degrees

What is A=78 degrees, a=119.2 in, and c=109.5 in

300

Two players try to recover a fumble. They are 15 yd apart. Their paths will intersect at the ball, forming an angle of 48 degrees. Player 1 is 20 yd from the ball. How far is player 2 from the ball?

What is 15.5 yd

300

Solve l 3x+2 l < 8

What is [-10/3,2]

400

Area Formula for any triangle

What is 1/2 absinC

400

on the board

what is 20.2

400

c=14 ft

A=52 degrees

B=48 degrees

What is C=80 degrees, a=11.2 ft, and b=10.6 ft

400

Two players try to recover a fumble. The ball is 10 yd from each of the Their paths will intersect at the ball, forming an angle of 37 degrees. How far apart are they initially?

What is 6.3 yd

400

Solve:

3x+2y=0

2x+3y=5

What is (-2,3)

500

Law of Sines

sinA/a = sinB/b = sinC/c 

500

one the board

what is 34.1

500

a=86 m

b=91 m

A=69 degrees

What is B=81.1 degrees, C=29.9 degrees, and c=45.9 m

500

The street earlier, goes up a 10 degree hill. The angle of elevation of the Sun is 60 degree, and a pole casts a 15 ft shadow down hill along the road. Find the height of the pole. 

What is 23 ft

500

Find the sum:

3+7+11+...+327

What is 13,530

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