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JEE MATHEMATICS MCQ: TRANSFORMATION OF AXES

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Application +4 | -1
If pp and p′p^{\prime} are the lengths of perpendiculars drawn from the origin to lines xsec⁡θ+ycosec⁡θ=2ax \sec \theta+y \operatorname{cosec} \theta=2 a and xcos⁡θ+ysin⁡θ=acos⁡2θx \cos \theta+y \sin \theta=a \cos 2 \theta respectively, then (pp′+p′p)2=……\left(\frac{p}{p^{\prime}}+\frac{p^{\prime}}{p}\right)^2=\ldots \ldots
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Correct option: B
4cosec⁡24θ4 \operatorname{cosec}^2 4 \theta
Option B (4cosec⁡24θ4 \operatorname{cosec}^2 4 \theta) is correct because it represents the simplified form of the expression (pp′+p′p)2\left(\frac{p}{p^{\prime}}+\frac{p^{\prime}}{p}\right)^2 after substituting the values of pp and p′p^{\prime} and using trigonometric identities.

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