If `P` is a point on the rectangular hyperbola `x^2-y^2=a^2,` `C` is its centre and `S,S'` are the two foci , then the product `(SP. S'P)=`

If P is a point on the rectangular hyperbola x^2-y^2=a^2,C being the centre and S, S' are two foci , then S.P S'P equals

In a rectangular hyperbola x^2-y^2=a^2 , prove that SP.S'P=CP^2 , where C is the centre and S, S' are the foci and P is any point on the hyperbola.

If S, S' are the foci and' P any point on the rectangular hyperbola x^2 - y^2 =a^2 , prove that, bar(SP).bar(S'P) = CP^2 where C is the centre of the hyperbola

If P(x_(1),y_(1)) is a point on the hyperbola x^(2)-y^(2)=a^(2) , then SP.S'P= . . . .

P is any point on the ellipse 9x^2 + 36y^2 = 324 whose foci are S and S' , SP + S'P =

If a point P on the ellipse x^2/a^2+y^2/b^2=1 is (a cos theta, b sin theta) and S, S' are the foci, then prove that SP*S'P=a^2sin^2theta+b^2cos^2theta .

If P is any point on the ellipse (x^(2))/(36) + (y^(2))/(16) = 1 , and S and S' are the foci, then PS + PS' =

If P is any point on the hyperbola x^(2)-y^(2)=a^(2) then S P . S^(prime) P=, where S, S^(prime) and C are respectively foci and the centre of the hyperbola

P is any point on the ellipse 9x^(2) + 36y^(2) = 324 whose foci are S and S'. Sp + S'P =

If P is a point on the ellipse (x^(2))/(36)+(y^(2))/(9)=1 , S and S ’ are the foci of the ellipse then find SP + S^1P