Transformations
Radians/Degrees
Angle Terminology
Evaluating/Inverses
Miscellaneous
100
Describe the transformation: y = sin(x-2) + 5
What is right 2, up 5
100
Convert 140 degrees to radians
What is 7pi/9 radians
100
Find the reference angle for 4pi/3
What is 60 degrees
100
sin(8pi)
What is 0
100
a full rotation of the unit circle (both forms)
What is 2pi or 360 degrees
200
What is the period and frequency of the function below: y = 7cos(4x) - 3
What is B=4 and P=pi/2
200
Convert 11pi/6 radians to degrees
What is 330 degrees
200
Find 2 coterminal angles for 275 degrees
What is 635 and -85 degrees
200
cos (-11pi/6)
What is (sqrt 3)/2
200
The reason for doing the spaghetti activity
What is to show the relationship between the unit circle, the special right triangles, and the sine and cosine graphs
300
Given the two functions below, what is the product of the two amplitudes? y = -5 sin(10x) - 12 y = 5 cos(-8x + 3)
What is 25
300
Convert -4pi/3 radians to degrees
What is -240 degrees
300
Find the reference angle for 500 degrees
What is 40 degrees
300
Find an equivalent expression to sin(2pi/3) in the 4th quadrant
What is cos(330)
300
What is SohCahToa and what does it mean?
What is sine, cosine, and tangent
400
If the period is 24, what is the frequency?
What is pi/12
400
Convert 555 degrees into radians
What is 37pi/12
400
Find the reference angle for -7pi/4 in radians
What is pi/4
400
Find the inverse in radians: arccos(-(sqrt3)/2) in the 3rd quadrant
What is 7pi/6
400
Where does the parent function of y=sin(x) start and where does the parent function of y=cos(x) start?
What is (0,0) and (0,1)
500
If the maximum is 42 and the minimum is 24, what is the amplitude?
What is 9
500
Convert 5.8 radians to degrees. Round to the nearest tenth.
What is 332.3 degrees
500
Give the reference angle and two coterminal angles (one positive and one negative) for -565 degrees
What is Reference: 15 degrees Coterminal: -205, 155 degrees
500
Name all of the possible values in degrees: arcsin(cos(2pi/3))
What is sin(210), cos(240), and sin(330)
500
If the terminal ray of an angle is in the 4th quadrant, and the sin of the angle = (sqrt3)/3, determine the cos of the angle
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