Home
Class 12
MATHS
The Cartesian equations of a line are ...

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

Text Solution

AI Generated Solution

To solve the problem, we need to find the direction ratios of the line given by the equations \(6x + 2 = 3y - 1 = 3z - 2\) and then derive the vector equation of the line. ### Step 1: Rewrite the equations in standard form We start with the given equations: \[ 6x + 2 = 3y - 1 = 3z - 2 \] We can express this in the form: ...
Promotional Banner

Similar Questions

Explore conceptually related problems

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

The cartesian equation of a line is 6x+1=3y-2 = 3-2x . Find its direction ratios.

The Cartesian equations of a line are x=a y+b ,z=c y+d Find its direction ratios and reduce it to vector form.

The Cartesian equation of a line are 3x+1=6y-2=1-z . Find the direction ratios and write down its equation in vector form.

The Cartesian equation of a line is (x-5)/3=(y-4)/7=(z+6)/2 . Write its vector equation.

The Cartesian equation of a line is (x+3)/2=(y-5)/4=(z+6)/2 . Find the vector equation for the line.

The Cartesian equations of a line are (x-5)/3=(y+4)/7=(z-6)/2dot Find a vector equation for the line.