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

Find the perpendicular distance between the lines 3x+4y+5=0, 3x+4y+17=0

Find the perpendicular distance between the lines 3x+4y+9=0 and to 6x+8y+15=0 is

Find the perpendicular distance between the lines 9x+40y-20=0, 9x+40y+21=0

Find the perpendicular distance between the lines. 3x+4y-5=0 ...(1) and 6x+8y-45=0 ...(2)

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

The perpendicular distance between the lines 3x+4y=6 and 3x+4y+4=0 is :

The distance between the lines y=mx+c_(1) and y=mx+c_(2) is

Find the points on y -axis whose perpendicular distance from the line 4x-3y-12=0 is 3.

Find the points on y- ais whose perpendicular distance from the line 4x-3y-12=0 is 3.

Consider the following statements : 1. The distance between the lines y=mx+c_(1) and y=mx+c_(2) is (|c_(1)-c_(2)|)/sqrt(1-m^(2)) . 2. The distance between the lines ax+by+c_(1) and ax+by+c_(2)=0 is (|c_(1)-c_(2)|)/sqrt(a^(2)+b^(2)) . 3. The distance between the lines x=c_(1) and x=c_(2) is |c_(1)-c_(2)| . Which of the above statements are correct ?