Given the line L: (x-1)/(3)=(y+1)/(2)=(z...

Given the line L: `(x-1)/(3)=(y+1)/(2)=(z-3)/(-1)` and the plane `phi: x-2y-z=0`.
Statement-1 L lies in `phi`.
Statement-2 L is parallel to `phi`.

A

Statement 1 is true, Statement 2 is also true, Statement-2 is the correct explanation of Statement-1.

B

Statement 1 is true, Statement 2 is also true, Statement-2 is not the correct explanation of Statement-1.

C

Statement 1 is true, Statement 2 is false.

D

Statement 1 is false, Statement 2 is true

Verified by Experts

The correct Answer is:

(c)

Similar Questions

Explore conceptually related problems

Given the line L=(x-1)/3 =(y+1)/2 =(z-3)/(-1) and the plane pi:x-2y-z=0 , of the following assertions, the only one that is always true is:

The image of the line (x-1)/3=(y-3)/1=(z-4)/(-5) in the plane : 2x-y+z+3=0 is the line :

Find the angle between the line (x+1)/(2)=(y)/(3)=(z-3)/(6) and the plane 10x+2y-11z=3

The angle between the line (x-2)/3 = (y+1)/1 = (z-2)/(-1) and the plane 3x-4y+z = 3 is

Find the angle between the line (x+1)/(2)= (y)/(3)= (z-3)/(6) and the plane 10x+2y-11z=3

Acute angle between the line (x-5)/2=(y+1)/-1=(z+4)/1 and the plane 3x-4y-z+5=0 is

Find the angle between the line (x+1)/2=y/3=(z-3)/6 and the plane 10x + 2y - 11z = 3.

Acute angle between the line (x-5)/(2)=(y+1)/(-1)=(z+4)/(1) and the plane 3x – 4y – Z + 5 = 0 is

The line (x-4)/1=(y-2)/1=(z-k)/2 lies exactly on the plane 2x-4y+z=7 , then the value of k is :