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SOLUTION??

 Jun 8, 2019

Best Answer 

 #1
avatar+9488 
+4

(2,3)  is at the polar coordinates of  (r,θ)  so:

 

2 = rcosθ 3 = rsinθ

 

 

(x1,y1)  is at the polar coordinates of  (2r,θ+π2)  so:

 

x1 = (2r)cos(θ+π2)=(2r)(sinθ)=(2)(rsinθ)=(2)(3)=6 y1 = (2r)sin(θ+π2)=(2r)(cosθ)=(2)(rcosθ)=(2)(2)=4

 

 

(x2,y2)  is at the polar coordinates of  (r,θ)  so:

 

x2 = (r)cos(θ)=(r)cosθ=(rcosθ)=2 y2 = (r)sin(θ)=(r)(sinθ)=rsinθ=3_

 Jun 9, 2019
 #1
avatar+9488 
+4
Best Answer

(2,3)  is at the polar coordinates of  (r,θ)  so:

 

2 = rcosθ 3 = rsinθ

 

 

(x1,y1)  is at the polar coordinates of  (2r,θ+π2)  so:

 

x1 = (2r)cos(θ+π2)=(2r)(sinθ)=(2)(rsinθ)=(2)(3)=6 y1 = (2r)sin(θ+π2)=(2r)(cosθ)=(2)(rcosθ)=(2)(2)=4

 

 

(x2,y2)  is at the polar coordinates of  (r,θ)  so:

 

x2 = (r)cos(θ)=(r)cosθ=(rcosθ)=2 y2 = (r)sin(θ)=(r)(sinθ)=rsinθ=3_

hectictar Jun 9, 2019

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