If `A(5,2),B(10,12)` and `P(x,y)` is such that `(AP)/(PB) = (3)/(2)`, then then internal bisector of `/_APB` always passes through

If a , b , c are in A.P ., then the equation 2ax+by +3c = 0 always passes through

If a , b , c are in A.P ., then the equation 2ax+by +3c = 0 always passes through

The straight line 2x +3y = 12 passes through :

If a,b,c in GP then the line a^(2)x+b^(2)y+ac=0 always passes through the fixed point

If A(1,2),B(-4,2), then the number of points P in the plane such that /_APB=(pi)/(2) and area of /_APB is 6sq. units is

P(1,1) be a point and x^(2)+y^(2)+2x+2y-8=0 be circle such that chord AB passing through P satisfies (PA)/(PB)=(sqrt(5)-2)/(sqrt(5)+2) then which of the following point lies on line passing through line passing A and B.