Answer

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Trig. Jeopardy!
Name that
Angle
Radians to
Degrees and
Back Again
Quadrants
and the
Unit Circle
Find That Trig
Value
Graphing Sin
and Cos
100
100
100
100
100
200
200
200
200
200
300
300
300
300
300
400
400
400
400
400
500
500
500
500
500
100
Find a positive AND negative
coterminal angle for -100⁰
Answer: 260 ⁰ and -460 ⁰
200
Find a positive and negative coterminal
angle for 
4
9
4

7
4
300
What is the complement AND supplement for
37⁰ ?
Answer: 53⁰ and 143⁰
400
Find the complement and
supplement of

6
Answer:

3
and
5
6
500
Find the complement for
Answer: No solution
3
4
100
What is π in degrees?
Answer: 180⁰
200
Convert 120⁰ into radians.
Answer:
2
3
300
Convert
Answer: 108⁰
3
5
into degrees.
400
Convert to radians
800⁰
Answer:
40
9
500
Convert into degrees and round to
the hundredths.
12
11
Answer: x = 196.36⁰
100
Sketch the angle and determine its
quadrant
-210⁰
Answer: quadrant II
200
Find the quadrant that
7
6
is in.
Answer: quadrant III
300
Name the quadrant for the
following:
Sin < 0 ; tan > 0
Answer: III
400
.
What is the sin & cos for 45⁰ on the unit circle?
Answer:
2
2
500
.
What is the formula for
finding tangent on the
unit circle?
Answer: tan =
sin
cos
100
.
What is the cos of π?
Answer: -1
200
What is the sin of
Answer:
3
2

3
?
300
What is the sin, cos, and tan of the
angle given
Daily
Double!
(-3,4)
(Hint: find r first)
Answer: sin = 4/5 cos = -3/5
tan = -4/3
400
Find the cos, sin, and tan for 120⁰
(Hint: Use + and – of quadrant of given
angle, but values for reference angle)
1
Answer:  2
3  3
2
500
Find the sec, csc, and cot


for 4
Answer:
2
 2
-1
100
Name the amplitude of the function
below:
Y = 3sinx
Answer: 3
200
Name the period for y = 4cos2x
Answer: π
300
Name the amplitude, period, and any
horizontal or vertical shifts for
Y = ½ sin4x + 3
Answer: amplitude = ½ ; period = π/2 ; vertical shift up 3
400
Name the amplitude and period of
the graph below. Also tell if it is a
sin graph or cos graph.
Answer:
amplitude = 4, sin, period = 2π
500
Graph 2 cycles of

y = 2cos(x - )
2
Answer:
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