WorksheetsSBQ - G 10.2
Total questions: 21
Worksheet time: 55mins
Which expression is equivalent to the trigonometric expression cos(θ)1−sin2(θ) ?
sec(θ)
sin(θ)
cos(θ)
csc(θ)
Which expression is equivalent to the trigonometric expression sin(θ)⋅sec(θ) ?
cot(θ)
1
csc(θ)
tan(θ)
Which expression is equivalent to the trigonometric expression sin(θ)⋅cot2(θ)⋅sec2(θ) ?
sin(θ)
sec(θ)
csc(θ)
tan(θ)
Which expression is equivalent to the trigonometric expression cot(θ)⋅sec(θ) ?
sec(θ)
1
csc(θ)
tan(θ)
Simplify (Hint: you will need to FOIL first)
sinθ
cot²θ
tan²θ
cos²θ
Solve on the Interval [0,2π)
tan(x)+1=2
0 and π
3π/4 and 7π/4
π/4 and 5π/4
3π/4 and 5π/4
csc2x = 2 is equivalent to sin2x = ½
True
False
Solve for 0≤x≤2π
2cos2x + cosx = 0
π/2, 3π/2
0, π,2π
2π/3, 4π/3
π/3, 5π/3
Solve for 0≤x≤2π
3sin2x + sinx - 4 = 0
0, π
π/2
π/6, 5π/6
3π/2
sin (2θ)
1. sin θ= 3/5 , 0<θ<π/2
Only using angles available on the unit circle, find the set of angles that will add or subtract to the given angle:
75°
80°−5°
40°+35°
100°−25°
30°+45°
Write the expression as the sine or cosine of a single angle:
cosxcos15°−sinxsin15°
cos(x−15°)
sin(x−15°)
cos(x+15°)
sin(x+15°)
Write the expression as the sine or cosine of a single angle:
cos(7y)cos(3y)−sin(7y)sin(3y)
cos(4y)
sin(4y)
cos(10y)
sin(10y)
