`ax+by=c` and `mx+ny=d`. If `an ne bm`, then these simultaneous equations have

If ax+by=c and mx+ny=d and an ne bm ,then these simultaneous equations have………a)Only one solution b)No solution c)Infinite number of solutions d)Only two solutions

ax+by=c and mx+ny=d and an ne bm then these simultaneous equations have, a) only one common solution b) No solution c) Infinite number of solutions d) Only two solutions

Choose correct alternative for each of the following questions ax + by = c and mx + ny = d and an ¹ bm then these simultaneous equations have

Solve the following simultaneous equations: ax+by=a-b;bx=ay+a+b

Find the values of a and b if the simultaneous linear equation ax-15y+10=0 and 2x+6y=b will have infinitely many solutions.

Let a , b , c and m in R^(+) . The possible value of m (independent of a , b and c ) for which atleast one of the following equations have real roots is {:(ax^(2)+bx+cm=0),(bx^(2)+cx+am=0),(cx^(2)+ax+bm=0):}}

Let a , b , c and m in R^(+) . The possible value of m (independent of a , b and c ) for which atleast one of the following equations have real roots is {:(ax^(2)+bx+cm=0),(bx^(2)+cx+am=0),(cx^(2)+ax+bm=0):}}

Let a , b , c and m in R^(+) . The possible value of m (independent of a , b and c ) for which atleast one of the following equations have real roots is {:(ax^(2)+bx+cm=0),(bx^(2)+cx+am=0),(cx^(2)+ax+bm=0):}}

(viii) The graph of the equation cx+d=0 ( c and d are constant and c ne 0 ) will be the equation of the y-axis when