if a pair of linear equations is consistent, then the lines represented by them are
a) parallel
b) intersecting or coincident
c) always coincident
d) always intersecting

If a pair of linear equations is consistent then the lines represented by then are

If a pair of linear equations is consistent then the lines will be a) parallel b)intersecting or coincident c)always coincident d)always intersecting

If a pair of linear equations in two variables is consistent, then the lines represented by two equations are (a) intersecting (b) parallel (c) always coincident (d) intersecting or coincident

If a pair of linear equations in two variables is consistent, then the lines represented by two equations are (a) intersecting (b) parallel (c) always coincident (d) intersecting or coincident

Is a dependent pair of linear equations always consistant . Why or why not ?

Lines are either intersecting or parallel or coincident

Is a dependent pair od linear equations always consistent? Why or why not?

Find whether the lines represented by 2x+ y=3 and 4x+ 2y= 6 are parallel, coincident or intersecting.

If 2x + 5y = 4 , write another linear equation, so that lines represented by the pair are coincident.

Given the linear equation 3x+4y=9 . Write another linear equation in these two variables such that the geometrical representation of the pair so formed is : (i) intersecting lines (ii) coincident lines.