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Question Number 31820 by mondodotto@gmail.com last updated on 15/Mar/18

Answered by mrW2 last updated on 15/Mar/18

(i)  (dx/dθ)=−4 sin θ  (dy/dθ)=3 cos θ  ⇒(dy/dx)=(dy/dθ)×(1/(dx/dθ))=−((3 cos θ)/(4 sin θ))  (ii)  (y−3sin θ)=((4 sin θ)/(3 cos θ))(x−4cos θ)  (iii)  (y−3sin (π/4))=(4/3)(x−4cos (π/4))  (y−((3(√2))/2))=(4/3)(x−2(√2))  ⇒y=((4x)/3)−((7(√2))/6)  (iv)  (2(√2),((3(√2))/2))

(i)dxdθ=4sinθdydθ=3cosθdydx=dydθ×1dxdθ=3cosθ4sinθ(ii)(y3sinθ)=4sinθ3cosθ(x4cosθ)(iii)(y3sinπ4)=43(x4cosπ4)(y322)=43(x22)y=4x3726(iv)(22,322)

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