Points `A(3,-1)`and `B(6,1)` lie on the line represented by equation `px+qy=9 `find value of `p`and` q`

if lines represented by equation px^(2)-qy^(2)=0 are distinct, then

if lines represented by equation px^(2)-qy^(2)=0 are distinct, then

The curve represented by the equation sqrt(px)+sqrt(qy)=1

Find the value(s) of p for the following pair of equations: -3x +5y=7 and 2px -3y=1 , if the lines represented by these equations are intersecting at a unique point.

If a and b are roots of equation x^(2)-PX+Q=0 , find the value of 1/a+1/b .

The line segment joining the points A(3, -4) and B(1, 2) is trisected at the points P(p, -2) and Q((5)/(3), q) . Find the values of p and q.

If r(1-m^2)+m(p-q)=0 , then a bisector of the angle between the lines represented by the equation px^2-2rxy+qy^2=0 , is.

The points P(h,k) and Q (k,h) lie on the respective lines 6x-y=1and2x-5y=5 , find the equation of the straight line Pq.

The lines represented by 4x + 3y = 9 and px - 6y + 3 = 0 are parallel. Find the value of p.