x^(p)y^(4)=(x+y)^(p+4)

(x+4y-5p)^(3)(x-4y+5p)^(3)

If x^(2)+y^(2)=1 and P=(3x-4x^(3))^(2)+(3y-4y^(3))^(2) then P is equal to

If 4x+3y-12=0 touches (x-p)^(2)+(y-p)^(2)=p^(2) , then the sum of all the possible values of p is

If 4x+3y-12=0 touches (x-p)^(2)+(y-p)^(2)=p^(2) , then the sum of all the possible values of p is

If the line 3x-2y+p = 0 is normal to the circle x^(2)+ y^(2) = 2x-4y ,then p will be

Let P be the mid-point of a chord joining the vertex of the parabola y^(2)=8x to another point on it.Then,the locus of P is (A)y^(2)=2x (B) y^(2)=4x(C)(y^(2))/(4)+y^(2)=1(D)x^(2)+(y^(2))/(4)=1

If x>0 , y>0 and x^(2)y^(2)=6 , and if the least value of 3x+4y is P then the sum of digits in P is equal to.