Solving linear Trig Functions
Compound Angle
Double Angle
Trig Identities I & II
Solving using Identities
100

How many solutions does a linear trig function have without restrictions?

An infinite amount of solutions. 

100

What is a compound angle?

2 or more angles combined into a trigonometric function.

100

What is a double angle? 

When you have a angle that is double the amount of the original angle.

100

When solving trig Identities what is the final goal?

To have the left side equal the right side.

100

 Multiple choice, select the correct answer: 

solve for: cosx = sin2x

a) x= π/6, 5π/6           b) x=11π/6, 7π/6

c) x= -π/6, -5π/6         d) x= π/3, 2π/3

Correct answer is a)

300

Solve for x on the interval 0<x<2π

1+tan2x=2tanx


 π/4 and 5π/4

300

True or False: Is Sin(A+B)= CosACosB-SinASinB

False because Sin(A+B)=SinACosB+CosASinB

300

 True or False: Is Sin2A=2SinACosA

True 

300

True or False: Does Tan2x =sec2x+1

False  Tan2x =sec2x-1

300

True or False 

 If tan(θ) = 5 /7 , then sin(θ) = 5 and cos(θ) = 7.

False sinθ=5/√74 and cosθ =7√74

500

2(sinx+1)=3

Solve for x if 0<x<2π

π/6, 5π/6

500

Determine exact values for: Sin(π+π/6)

-1/2 is the exact values for Sin(π+π/6) 

500

Evaluate for: (2Sin45)(cos45)=?

Sin90-->1

500

Sin4θ-Cos4θ=2sin2θ-1

LS=RS

500

Determine the solutions for each equation where 0<x<2π: 3-3sinx-2cos2x=0

π/6, π/2, 5π/6

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