The cartesian equations of a line are x= ay+b,z= cy+d . Find its direction ratios.

(i) Find the vector equation of a line passing through a point with position vector 2hat(i)-hat(j)+hat(k) , and parallel to the line joining the points -hat(i)+4hat(j)+hat(k) and hat(i)+2hat(j)+2hat(k) . Also find the cartesian equivalent of this equation. (ii) The cartesian equations of a line are 6x-2=3y+1=2z-2 . Find its direction ratios and also find vector equation of the line.

The Cartesian equations of a line are 6x-2=3y+1=2z-2. Find its direction ratios and also find a vector equation of the line.

The cartesian equation of a line is given by : 6x-1=3y+2=2x-2 . Find its direction ratios and reduce it to vector form.

The cartesian equations of a line are 3x+1=6y-2=1-z . Find the fxed point through which it passes, its direction ratios and also its vector equation.

The cartesian equation of a line AB is (3-x)/1=(y+2)/-2=(z-5)/4 . Find the direction ratios of a line parallel to AB.

The cartesian equation of a line is 3x+2=5y-4=3-z . Find a point on the line and its direction ratios, hence rewrite this equation in symmetric from and then reduce it to vector form.

The equation of a line are (4-x)/(2)=(y+3)/(2)=(z+2)/(1) . Find the direction cosines of a line parallel to the above line.

The Cartesian equation of a line is (x-3)/2=(y+1)/(-2)=(z-3)/5 . Find the vector equation of the line.

The cartesian equation of a line is (2x-5)/(3)=(6-3y)/(2)=(z+1)/(6) . Find the direction ratios of the given line.

Find the equation of line x+y-z-3=0=2x+3y+z+4 in symmetric form. Find the direction ratio of the line.