The distance between the lines `y=mx+c_1` and `y=mx+c_2` is

Find the distance between the lines y=xm+c and y=mx+d .

Derive an expression for the distance between two parallel lines y=mx+c_1 and y=mx+c_2 .Hence find the distance between parallel lines 3x-4y+7=0 and 3x-4y+5=0 .

Find the distance between two Parallel lines : y=mx+c_1 and y=mx+c_2 .

Drive an expression for the distance between two parallel lines y = mx+ c_1 and y = mx+c_2

Derive an expression for the distance between two parallel lines y=mx+c_(1) and y=mx+c_(2) .

Assertion : The distance between the straight lines y=mx+c_(1),y=mx+c_(2) is |c_(1)-c_(2)|impliesm=0 Reason : The distance between parallel lines ax+by+c_(1)=0,ax+by+c_(2)=0 is (|c_(1)-c_(2)|)/(sqrt(a^(2)+b^(2))) Then the correct answer

Find the distance between the parallel lines y=mx+c and y=mx+d.

Find the distance between the straight lines y = mx + c and y = mx + d where c > d > 0.

Find the perpendicular distance between the lines y=mx+c, y=mx+d

Find the distance between the parallel straight lines y=mx+c and y=mx+d .