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WorksheetsUnit 8 Review (Algebra 2)
Total questions: 71
Worksheet time: 5hrs 11mins
Which of the following shows 150° in standard positon?
Which of the following shows 45π graphed in standard position?
Which of the following shows −4π graphed in standard position?
Which of the following degree measures is represented by this diagram?
−43π
56π
−3π
−47π
Which function is positive in quadrant IV?
sinθ
cosθ
tanθ
cscθ
cos π
0
1
-1
undefined
tan 90
0
1
-1
undefined

Find the NEGATIVE co-terminal angle for:
73π
717π
−711π
−1417π
75π
Find the NEGATIVE co-terminal angle for:
2π
45π
−25π
−44π
−23π
The POSITIVE co-terminal angle for −14° is (a) degrees.
Find x round to the nearest tenth.
46.1
4.9
16.4
26.9
Convert to degrees: 2π
0°
45°
60°
90°
Convert to radians 60°
3π
2π
6π
2π
Convert 300° to a radian measure.
43π
47π
35π
65π
Convert 150° to a radian measure.
65π
56π
76π
45π
What is the exact value of sin (π/4)
√2∕2
1/2
√3/2
0
What is the exact value of cos (5π/6)
-1/2
1/2
√3/2
-√3/2
What radian measure corresponds to the point on the unit circle?
π/4
3π/2
5π/4
7π/3
Find the exact value of the cos (225⁰)
-√3/2
√3/2
√2/2
-√2/2
Check ALL that are negative in Quad IV
tan
csc
sec
cot
csc 330⁰
2
-2
√2
-√2
What is the value of cos(35π) ?
−23
23
−21
21
If sinθ=−136 , what is cscθ ?
613
136
−613
undefined
1
Select all that are equal to 1
cos(2π)
sin(2π)
sin(270o)
tan(4π)
cos(π)
What is the exact value of cot(2π) ?
0
1
-1
undefined
cot(300o)
31
−3
3
−33
Select all that are equal to 0.
cot(π)
tan(180o)
cos(23π)
sin(90o)
What is the exact value of sin(613π) ?
21
22
23
2
What is the exact value of sec(−4π) ?
−22
22
2
21
Which of these are the same as tan(315o) ?
tan(−315o)
tan(23π)
sin(675o)
tan(−45o)
What is the exact value cot(310π) ?
33
23
−3
31
Which of these statements is true?
sin(180o)=−1
−67π radians is in Quadrant III
cot(π)=0
sec(60o)=2

Evaluate: csc(3π/4)
√2/2
-√2/2
√2
-√2
Sin2θ + Cos2θ =1 ,
Given the Identity above, Which of the following is equivalent to Cos2θ ?
tan2θ −1
1+Cos2θ
1−Sin2θ
Sin2θ−1
Sin2θ + Cos2θ =1 ,
Given the Identity above, Which of the following is equivalent to Sin2θ ?
tan2θ −1
1−Cos2θ
1−Sin2θ
Sin2θ−1
SinθCosθ is equivalent to ____
Secθ
−Cotθ
Cotθ
Tanθ
CosθSinθ×Tanθ is equivalent to ____
1
Tan2θ
Cot2θ
Tanθ
CosθCosθ is equivalent to ___
0
infinity
Cos2θ
1
Undefined
Cos2θ1 is equivalent to ___
Csc2θ
infinity
Cos2θ
sec2θ
Undefined
secθcosθ−cos2θ Write as a monomial with a single trigonometric function
sin2θ
sin2θ
cos2θ
tanθ
Cos2θ +cos2θtan2θ Simplify the expression
1
0
6
3
cosxtanx=
cosx
tanx
sinx
cotx
cscxtanx=
secx
cscx
sinx
cosx
tanx cotx−cos2x=
sin2x
cos2x
tan2x
cot2x
1
sec2x−sinx cscx=
sin2x
cos2x
tan2x
cot2x
1
