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1. If cos x =  and x is a fourth-quadrant angle, evaluate tan x = _____.

 

2. If θ is a first-quadrant angle in standard position with P(u, v) = (3, 4), evaluate sin 2 θ.

 

3. If θ is a first-quadrant angle in standard position with P(u, v) = (3, 4), evaluate cos 2 θ.

 Feb 1, 2017

Best Answer 

 #1
avatar+26396 
+15

2. If θ is a first-quadrant angle in standard position with P(u, v) = (3, 4), evaluate sin 2 θ.

3. If θ is a first-quadrant angle in standard position with P(u, v) = (3, 4), evaluate cos 2 θ.

 

r2=(4r)2+32r2=428r+r2+328r=42+328r=52r=528r=258

 

2. If θ is a first-quadrant angle in standard position with P(u, v) = (3, 4), evaluate sin 2 θ.

sin(2θ)=3rsin(2θ)=3258sin(2θ)=2425

 

3. If θ is a first-quadrant angle in standard position with P(u, v) = (3, 4), evaluate cos 2 θ.

cos(2θ)=4rrcos(2θ)=4r1cos(2θ)=48251cos(2θ)=32251cos(2θ)=725

 

laugh

 Feb 1, 2017
 #1
avatar+26396 
+15
Best Answer

2. If θ is a first-quadrant angle in standard position with P(u, v) = (3, 4), evaluate sin 2 θ.

3. If θ is a first-quadrant angle in standard position with P(u, v) = (3, 4), evaluate cos 2 θ.

 

r2=(4r)2+32r2=428r+r2+328r=42+328r=52r=528r=258

 

2. If θ is a first-quadrant angle in standard position with P(u, v) = (3, 4), evaluate sin 2 θ.

sin(2θ)=3rsin(2θ)=3258sin(2θ)=2425

 

3. If θ is a first-quadrant angle in standard position with P(u, v) = (3, 4), evaluate cos 2 θ.

cos(2θ)=4rrcos(2θ)=4r1cos(2θ)=48251cos(2θ)=32251cos(2θ)=725

 

laugh

heureka Feb 1, 2017

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