Find the value of sin2 5o+sin210o+... Sin285o+sin290o
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Step-by-step explanation:
Explanation:
θ can be in the first quadrant 0≤θ≤90 or the fourth quadrant 270≤θ≤360
If θ is in the first quadrant,
then
sinθ=513
cosθ=1213
tanθ=512
Therefore,
sin2θ=2sinθcosθ=2×513×1213=120169
cos2θ=cos2θ−sin2θ=(1213)2−(513)2=144169−25169=119169
If θ is in the fourth quadrant,
then
sinθ=−513
cosθ=1213
tanθ=−512
Therefore,
sin2θ=2sinθcosθ=2×−513×1213=
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