. Whatever be the values of θ , prove that the locus of the point of intersection of the straight lines y =atan θ and asi Q2 n 3 θ + ycos 3 θ = asin θ cos θ is a circle. Find the equation of the circle.

Question

. Whatever be the values of &theta; , prove that the locus of the point of intersection of the straight lines y =atan &theta; and asi Q2 n 3 &theta; + ycos 3 &theta; = asin &theta; cos &theta; is a circle. Find the equation of the circle.

Saurabh Koranglekar · Answer

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. Whatever be the values of θ , prove that the locus of the point of intersection of the straight lines y =atan θ and asi Q2 n 3 θ + ycos 3 θ = asin θ cos θ is a circle. Find the equation of the circle.

. Whatever be the values of θ, prove that the locus of the point of intersection of the straight lines y =atanθ and asiQ2n³θ + ycos³θ = asinθcosθ is a circle. Find the equation of the circle.

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. Whatever be the values of θ , prove that the locus of the point of intersection of the straight lines y =atan θ and asi Q2 n 3 θ + ycos 3 θ = asin θ cos θ is a circle. Find the equation of the circle.

. Whatever be the values of θ, prove that the locus of the point of intersection of the straight lines y =atanθ and asiQ2n3θ + ycos3θ = asinθcosθ is a circle. Find the equation of the circle.

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. Whatever be the values of θ, prove that the locus of the point of intersection of the straight lines y =atanθ and asiQ2n³θ + ycos³θ = asinθcosθ is a circle. Find the equation of the circle.