TRIG IDENTITIES
linear trig equations
Unit circle application
trig models
quadratic trig factoring
100

sin/cos_________

tanx/

100

  sin(x)+2=3

sin(x)=1 

in degrees=90

100

What point corresponds to an angle of 5π2 radians on the unit circle?

(0,1)

100

A tower 50ft high , is secured with a guy wire anchored 8ft from the base of the tower.What angle will the guy wire make with the ground.

80.9

100

4 cos2x-3=0

what is (2cos















what is (2cos+sqr3)(2 cos -sqr3)





200

1+________=csc^2


cot^2x

200

Solve tan2(θ) + 3 = 0 on the interval 0° ≤ θ < 360°

tan2(θ) = –3 

final answer=no solution

200

Find the value of sec(225°) and tan(225°)

sec(225°)=−2

tan(225°) = 1

200

if the angle of inclination of a straight line is 45 degree , find its slope

what is m=tan0

200

2sin2+3sinx+1=0

what is (2sinx+1) (sinx+1)

300

cot x (csc2 *+1)=csc x + 1/(csc 2 *-1)

cot*(csc*+1)=csc*+1/cot2*=csc*+1/cot*

pythagorean identity

300

Solve sin2(θ) – sin(θ) = 2 on the interval 0 ≤ θ < 2π

step 1:sin2(θ) – sin(θ) – 2 = 0 

step 2:(sin(θ) – 2)(sin(θ) + 1) = 0 

step 3:sin(θ) = 2 

sin(θ) + 1 = 0

sin(θ) = –1

Answer:θ=3/2n

300

 find the value of the cosine of an unspecified angle α, given that y=-7/25


step 1:x2+y2=1 

step 2:x2+(−7/25) 2 =1

step 3:x2+49/625=1

step 4:x2=625/625-49/625

step 5:x=576/625=(24/25)2

cos=25/24

300

A ferris wheel has a radius of 10m, and the bottom of the wheel passes 1m above the ground.If the ferris wheel makes one  every 20 second the equation that give height above the ground of the person of the ferris wheel as a function of time

what is y=-10cos(pi/10x)+11

300

2sin2x=1+cosx

what is (2cosx-1)(cosx+1)

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