show that square root2+ √2 + √2+2 cos 4theta = 2cos theta/2
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2+
2+2cos4θ
=2cosθ
squaring on both sides,
=> 2+
2+2cos4θ
=4cos
2
θ
=>
2+2cos4θ
=4cos
2
θ−2
=>
2+2cos4θ
=2(2cos
2
θ−1)
=>
2+2cos4θ
=2(cos2θ)
Again squaring,
=> 2+2cos4θ=4(cos
2
2θ)
=> 2cos4θ=4(cos
2
2θ)−2
=> 2cos4θ=2(2cos
2
2θ−1)
=> 2cos4θ=2(cos4θ)
=> LHS=RHS
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