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WorksheetsUnit 6 Day 2 Practice
Total questions: 14
Worksheet time: 2hrs 20mins
2sin(10)cos(10)=
sin(5)cos(5)
sin(20)cos(20)
cos(20)
sin(20)
cscθ=−213 and π<θ<23π . Find tan2θ
7440401465
125
247
512
Solve the following equation using any Identities for 0≤θ<2π :
cos2θ=cosθ
2π,32π,34π
0, 32π,34π
2π,65π,67π
0,65π,67π
Solve the equation for all solutions:
π+6πk and 5π+6πk
3π+2πk and 35π+2πk
3π+2ππ
π+6πk
cos2(10)−sin2(10)=
cos(20)
sin(20)
1
cos(100)−sin(100)
cosθ=54 and 23π<θ<2π
Find the exact value of sin2θ .
−51
2524
−2524
−2425
Solve the equation for all solutions:
tan3x=14π+2πk
12π+32πk
4π+πk
12π+3πk
1−tan2(40)2tan(40)=
1−tan(1600)tan(80)
tan(40)
tan(80)
2tan(40)
Solve the following equation using any Identities for 0≤x<2π :
cos2x+3sinx−2=0
0, 6π,65π
2π,6π,65π
0,3π,32π
2π,3π,32π
sinx=1312 and 2π<x<π
Find the exact value of cos2x .
−169120
169119
−169119
119120
Write as a single trig function of a single angle.
2sin5πcos5π
sin10π
sin52π
cos52π
cos10π
Solve the following equation using any Identities for 0≤x<2π : sinx=cos2x
6π,65π,23π
3π,34π,π
3π,34π,23π
5π,65π,π
cos2 15o−sin2 15o=
Write as a single trigonometric expression.
cos(15o)
cos(30o)
1
tan2(15o)
942
32
342
32−6
