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Solve two equation:R2=9P2+4P2+12P2cosθ=13P2+12P2cosθ.....(1)(2R)2=(2×3P)22+4P2+24P2cosθ=40P2+24P2cosθ....(2)Multiplying(1) by 4,4R2=52P2+48P22cosθ.....(3)Equating (2) and (3)40P2+24P2cosθ=52P2+48P2cosθ⇒12P2=−24P2cosθ⇒cosθ=−21=cos120∘⇒θ=120∘Solve \space two \space equation :\\ R ^ 2 =9P ^2 +4P^ 2 +12P^ 2 cosθ=13P^ 2 +12P^ 2 cosθ .....(1)\\ (2R)^ 2 =(2×3P) ^2 2 +4P^ 2 +24P^ 2 cosθ=40P ^2 +24P^ 2 cosθ ....(2)\\ Multiplying (1) \space by \space 4, 4R^ 2 =52P^ 2 +48P^2 2 cosθ .....(3)\\ Equating \space (2) \space and \space (3)\\ 40P ^ 2 +24P^ 2 cosθ=52P ^ 2 +48P^ 2 cosθ\\ ⇒12P^ 2 =−24P^ 2 cosθ\\ ⇒cosθ=− 2 1 =cos120^ ∘\\ ⇒θ=120^ ∘Solve two equation:R2=9P2+4P2+12P2cosθ=13P2+12P2cosθ.....(1)(2R)2=(2×3P)22+4P2+24P2cosθ=40P2+24P2cosθ....(2)Multiplying(1) by 4,4R2=52P2+48P22cosθ.....(3)Equating (2) and (3)40P2+24P2cosθ=52P2+48P2cosθ⇒12P2=−24P2cosθ⇒cosθ=−21=cos120∘⇒θ=120∘
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