The Co-ordinations of the point of intersection of lines ` ax + by =9 and bx + ay =5` is ` ( 3,-1) ` find the values of a and b.

The coordinates of the point of intersection of lines ax+by=9 and bx+ay=5 are (3,-1) . Find the values of a and b .

If (1, 4) is the point of intersection of the lines 2x + by = 6 and 3 y = 8 + ax , then find the value of a -b

The point of intersection of the lines x/ay/b =1 and x/b +y/a =1 lines on the line

Solve: ax + by = a - b bx - ay = a + b

Solve: ax - by = 1 bx + ay = 0

Find the point of intersection of the following pairs of lines: bx+ay=ab and bx+by=ab

A line passes through point (3, 4) and the point of intersection of the lines 4x + 3y = 12 and 3x + 4y=12 and length of intercepts on the co-ordinate axes are a and b, then ab is equal to

For a gt b gt c gt 0 if the distance between (1,1) and the point of intersection of the lines ax + by +c=0 and bx + ay+c=0 is less than 2sqrt2 then