A plane P meets the coordinate axes at A, B and C respectively. The centroid of Δ ABC is given to be (1, 1, 2). Then the equation of the line through this centroid and perpendicular to the plane P is:

(C) (x - 1)/2 = (y - 1)/2 = (z - 2)/1

(A) (x - 1)/1 = (y - 1)/1 = (z - 2)/2

(B) (x - 1)/2 = (y - 1)/1 = (z - 2)/1

(D) (x - 1)/1 = (y - 1)/2 = (z - 2)/2

Three Dimensional Geometry: JEE Main 2020 Mathematics question

JEE Main 2020 · 6 Sep, Evening shift · Q2418

JEE Main 20206 Sep, Evening shiftMathematicsMediumThree Dimensional Geometry249× since 2002

A plane P meets the coordinate axes at A, B and C respectively. The centroid of

\Delta

ABC is given to be (1, 1, 2). Then the equation of the line through this centroid and perpendicular to the plane P is :

JEE Main 2020 · 6 Sep, Evening shift · Q2418

JEE Main 20206 Sep, Evening shiftMathematicsMediumThree Dimensional Geometry249× since 2002

A plane P meets the coordinate axes at A, B and C respectively. The centroid of

\Delta

ABC is given to be (1, 1, 2). Then the equation of the line through this centroid and perpendicular to the plane P is :