If cosec θ - sin θ=a and sec θ - cos θ=b , then find the value of (a2b)23+(ab2)23.
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Step-by-step explanation:
Given : cosecθ−sinθ=a3 and secθ−cosθ=b3
⇒sinθ1−sinθ=a3
⇒sinθcos2θ=a3
⇒a=(sinθcos2θ)31
Similarly ; b=(cosθsin2θ)31
⇒a2b2(a2+b2)=a4b2+a2b4
⇒(sinθcos2θ)34(cosθsin2θ)
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Answered by
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Answer:
Step-by-step explanation:
Given : cosecθ−sinθ=a3 and secθ−cosθ=b3
⇒sinθ1−sinθ=a3
⇒sinθcos2θ=a3
⇒a=(sinθcos2θ)31
Similarly ; b=(cosθsin2θ)31
⇒a2b2(a2+b2)=a4b2+a2b4
⇒(sinθcos2θ)34(cosθsin2θ)
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