If cose + cos²o = 1, find the value of 12 2 sin 20 + 6 Sin" 0 + 6 sin ³0 + 2 sin³0 - 1
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Answer:
Given,
sinA=1312
We know that,
sinA=HypotenuseoppositeSide
From Pythagoras theorem,
(Hypotenuse)2=(oppositeSide)2+(adjacentSide)2
132=122+(adjacentSide)2
(adjacentSide)2=169−144=25
(adjacentSide)=5
cosA=HypotenuseAdjacentSide=135
tanA=AdjacentSideOppositeSide=512
Therefore,
2sinθcosθsin2θ−cos2θ×tan2θ1
==2(1312)(135)(1312)2−(135)2×(512)21
=2(1312)(135)(169144)−(16925)×14425
=(169120)(169144−25)×14425
=120119×14425
Step-by-step explanation:
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