For a \( >0 \), let the curves \( C_{1}: y^{2}= \) ax and \( C_{2}=x^{2}= \) ay intersect at ...

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For a greater than 0, let the curves C1 : y^2 = ax and C2 : x^2 = ay intersect at origin O and a

For a0, let the curves C_1: y^2=a x and C_2=x^2=a y intersect at origin O and a point P. Let the ...

Show That Pair Of Curves Intersect Each Other Orthogonally |8 Marks Question

One of the points of intersection of the curves y = 1+3x-2x^2 and y = 1/x is (1/2,2). Let the area

Find condition that the curves ax^2+by^2=1 and a1x^2+b1y^2=1intersect orthogonally

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The area of the loop of the curve `a y^2=x^2(a-x)` is `4a^2s qdotu n i t s` (b) `(8a^2)/(15)s qdotu