prove that sin 4 theta + cos 4 theta minus is equal to 1 minus 2 sin square theta into cos square theta
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sin4θ+cos4θ=(sin4θ+2sin2θcos2θ+cos4θ)−2sin2θcos2θsin4θ+cos4θ=(sin4θ+2sin2θcos2θ+cos4θ)−2sin2θcos2θ
=(sin2θ+cos2θ)2−2sin2θcos2θ=(sin2θ+cos2θ)2−2sin2θcos2θ
=(sin2θ+cos2θ)2−2sin2θcos2θ=(sin2θ+cos2θ)2−2sin2θcos2θ
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