sinA/1-cotA+cosA/1-tanA
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SinA/1- cotA + cosA/1-tanA
Open tanA as sinA/cosA and cotA as cosA/sinA
Sin²A/ sinA-cosA + cos²A/cosA-sinA
Sin²A/sinA-cosA - cos²A/ sinA-cosA
On taking lcm
Sin²A -cos²A /sinA-cosA
Open identity a²-b² = (a-b..)(a+b)
(SinA+ cosA)(SinA - CosA)/(SinA -CoSA)
(SinA+ CosA)
Open tanA as sinA/cosA and cotA as cosA/sinA
Sin²A/ sinA-cosA + cos²A/cosA-sinA
Sin²A/sinA-cosA - cos²A/ sinA-cosA
On taking lcm
Sin²A -cos²A /sinA-cosA
Open identity a²-b² = (a-b..)(a+b)
(SinA+ cosA)(SinA - CosA)/(SinA -CoSA)
(SinA+ CosA)
kaushikravikant:
mark as best please
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