`A(1,2),B(2,- 3),C(-2,3)` are 3 points. A point P moves such that `PA^(2)+PB^(2)=2PC^(2)` . Show that the equation to the locus of P is 7 x - 7y + 4 = 0 .

A(1,2),B(2,-3),C(-2,3) are three points. A point P moves such that PA^(2)+PB^(2)=2PC^(2) . Show that the locus of P is 7x-7y+4=0

A (1, 2 ) , B (2, - 3 ), C ( - 2, 3 ) are three points. If P is a point moves such that PA^ 2 + PB^ 2 = 2 PC^ 2 , then the locus of P is

Let A(1,0), B(-1,0), C(2, 0) then the locus of a point P such that PB^(2)+ PC^(2) = 2PA^(2) is

A ( 2, 3 ) , B ( 1, 5 ) , C ( - 1, 2 ) are the three points. If P is a point moves such that P A^ 2 + PB^ 2 = 2 PC^ 2 , then the locus of P is

A(2, 3),B(1,5),C(-1, 2) are three points. If P is a point moves such that PA^(2)+PB^(2)=2PC^(2) then locus of P is lx+my+n=0 . Then decreasing order of l,m,n

A(2,3) , B (1,5), C(-1,2) are the three points . If P is a point such that PA^(2)+PB^(2)=2PC^2 , then find locus of P.

If A(a, 0), B(-a, 0) then the locus of the point P such that PA^(2)+PB^(2)=2c^(2) is

A ( 2, 3 ) , B ( -2, 3 ) are two points. The locus of P which moves such that PA- PB = 4 is

A(2,0), B(-2, 0) are two points. The locus of the point P which moves such that PA-PB=2 is