Home
Class 12
MATHS
The plane 3x+y-2z=4 meets the Y-axis in ...

The plane 3x+y-2z=4 meets the Y-axis in the point

A

(2,0,1)

B

(0,0,-2)

C

(0,4,0)

D

(3,1,-2)

Text Solution

Verified by Experts

The correct Answer is:
A, B, C, D
Promotional Banner

Topper's Solved these Questions

  • PLANE IN SPACE

    MARVEL PUBLICATION|Exercise TEST YOUR GRASP- CHAPTERS 6,7,9|1 Videos
  • PLANE IN SPACE

    MARVEL PUBLICATION|Exercise TEST YOUR GRASP- CHAPTERS 6,7,10|1 Videos
  • PLANE IN SPACE

    MARVEL PUBLICATION|Exercise PREVIOUS YEAR MHT-CET EXAM QUESTIONS|3 Videos
  • PAIR OF STRAIGHT LINES

    MARVEL PUBLICATION|Exercise TEST YOUR GRASP|19 Videos
  • THREE DIMENSIONAL GEOMETRY

    MARVEL PUBLICATION|Exercise MULTIPLE CHOICE QUESTIONS|39 Videos

Similar Questions

Explore conceptually related problems

The image of the line (x)/(2)=(y-1)/(5)=(z+1)/(3) in the plane x+y+2z=3 meets the xz- plane at the point (a, b, c), then the value of c is equal to

" The line "4x+3y=-12" meets x-axis at the point "

A line (x-a)/(2)=(y-b)/(3)=(z-c)/(4) intersects a plane x-y+z=4 at a point where the line (x-1)/(2)=(y+3)/(5)=(z+1)/(2) meets the plane. Also, a plane ax-2y+bz=3 meet them at the same point, them 11(a+b+c) is equal to

The plane 2x+3y+4z=1 meets the coordinate axis in A, B, C. The centroid of the DeltaABC is

The lines x=y=z meets the plane x+y+z=1 at the point P and the sphere x^2+y^2+z^2=1 at the point R and S, then

If line L:(x-1)/(2)=(y+1)/(3)=(z-2)/(-1) meets the plane x+2y-3z=4 at P then sum of the projections of vector vec OP on positive x,y and z axis,is (where 'O' is origin)

The point of intersection of the plane 3x-5y+2z=6 with the straight line passing through the origin and perpendicular to the plane 2x-y-z=4 is

The plane 2x+3y+4z=12 meets the coordinate axes in A,B and C. The centroid of triangleABC is

Statement 1: The plane 5x+2z-8=0 contains the line 2x-y+z-3=0 and 3x+y+z=5 , and is perpendicular to 2x-y-5z-3=0 . Statement 2: The plane 3x+y+z=5 , meets the line x-1=y+1=z-1 at the point (1,1,1)

The plane passing through the point (5,1,2) perpendicular to the line 2 (x-2) =y-4 =z-5 will meet the line in the point :