Angles are a measure of what?
List 3 features that define a Unit Circle.
2. Centered at the origin (0,0)
3. Comprised of Special Right Triangles
Compare two sides of a right triangle for a given angle.
Trigonometric Ratios
Vertical distance from the midline of wave to the crest or trough.
Amplitude
Identify the 2 types of special right triangles.
30-60-90 degree triangles
45-45-90 degree triangles
Direction positive angles are measured.
Counter Clockwise (Anti-Clockwise)
Evaluate exact value of
cos (120^o)=
cos (120^o)=-1/2
Find the length of the shortest leg of the right triangle.

4
Is the following a sine or cosine graph?

Sine (it starts at the origin)
What makes a 30-60-90 triangle "special"?
The smallest leg is always half the length of the hypotenuse.
Positive angle that is coterminal to -828 degrees.
252^o
Estimate
sin(-215^o)approx
sin(-215^o)approx0.57
Two cables, s and r, are attached to a flag pole. The combined length of the cables is 50 feet. Find x to the nearest tenth of a degree.

x^o=32.2^o
What is the output of this function?

The ratio of the adjacent side over the hypotenuse.
Find the length of "x".

4sqrt3
If the sine & tangent ratios of a right triangle created by an angle are negative and reference angle is 33 degrees, find the original angle.
327^o
Evaluate exact value of
tan(-570^o)=
tan(-570^o)=-sqrt3/3
Find the value of "x". Round to the tenths place (image not to scale...sorry Jason).
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x=66.8^o
Give the coordinate of the indicated point on the parent graph.

(240^o,-sqrt3/2)
Find the hypotenuse "x".

4sqrt6
Negative coterminal angle for a triangle where
cos theta=1/2 & tan theta= -sqrt3
-60^o
Evaluate the exact value of
tan^-1(sin(270^o))=
tan^-1(sin(270^o))=
tan^-1(-1)=
135^o +-180^on
Solve for the height of the pyramid (distance from base to point E). Round to the tenths place.

9.5 cm
Give the coordinate of the indicated point on the parent graph.

(-135^o,-sqrt2/2)
Each triangle is a 30-60-90 triangle. The hypotenuse of the triangle to the right is twice as long as the long leg of the triangle to the left. If the short leg of the smallest triangle is given. Find "a".

a=9