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Question Number 160746 by Rokon last updated on 05/Dec/21

Answered by som(math1967) last updated on 06/Dec/21

if 𝛉=45°then A=(√2) B=0  ii) A=(√2)(cosθ+sin𝛉−sin𝛉)  ∴cos𝛉+sin𝛉=(√2)cos𝛉  ⇒sin𝛉=((√2)−1)cos𝛉  ⇒((√2)+1)sin𝛉=((√2)+1)((√2)−1)cos𝛉  ⇒((√2)+1)sin𝛉=cos𝛉  ⇒(√2)sin𝛉=cos𝛉−sin𝛉  ⇒(√2)(cos𝛉+sin𝛉−cos𝛉)=B  ∴B=(√2)(A−cos𝛉)

ifθ=45°thenA=2B=0ii)A=2(cosθ+sinθsinθ)cosθ+sinθ=2cosθsinθ=(21)cosθ(2+1)sinθ=(2+1)(21)cosθ(2+1)sinθ=cosθ2sinθ=cosθsinθ2(cosθ+sinθcosθ)=BB=2(Acosθ)

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