BITSAT SERIES
Mathematics

Plane

9 previous year questions.

Volume: 9 Ques
Yield: Medium

High-Yield Trend

1
2026
3
2024
1
2014
1
2012
1
2010
2
2005

Chapter Questions
9 MCQs

01
PYQ 2005
medium
mathematics ID: bitsat-2
The equation of plane passing through a point and parallel to the vectors and is:
1
2x - 3y + 6z - 25 = 0
2
2x - 3y + 6z + 25 = 0
3
3x - 2y + 6z - 25 = 0
4
3x - 2y + 6z + 25 = 0
02
PYQ 2005
easy
mathematics ID: bitsat-2
The point of intersection of the line and plane is.
1
(10, -10, 3)
2
(10, 10, -3)
3
(-10, 10, 3)
4
none of these
03
PYQ 2010
medium
mathematics ID: bitsat-2
The equation of the plane containing the line x-x₁=y-y₁m=z-z₁n is a(x-x₁)+b(y-y₁)+c(z-z₁)=0, then
1
a+b m+c z₁=0
2
a+b m+c n=0
3
a=bm=cn
4
x₁+m y₁+n z₁=0
04
PYQ 2012
medium
mathematics ID: bitsat-2
Find the coordinates of the point where the line joining the points and cuts the plane :
1

2

3

4

05
PYQ 2014
medium
mathematics ID: bitsat-2
The equation of the right bisector plane of the segment joining and is
1

2

3

4
None of these
06
PYQ 2024
medium
mathematics ID: bitsat-2
Let R be the relation "is congruent to" on the set of all triangles in a plane. Is R:
1
Reflexive only
2
Symmetric only
3
Symmetric and reflexive only
4
Equivalence relation
07
PYQ 2024
medium
mathematics ID: bitsat-2
Let the foot of perpendicular from a point to the straight line be . Let a line be drawn from parallel to the plane which meets at point . If is the acute angle between the lines and , then is equal to:
1

2

3

4

08
PYQ 2024
medium
mathematics ID: bitsat-2
Let the acute angle bisector of the two planes and be the plane . Then which of the following points lies on ?
1

2

3

4

09
PYQ 2026
medium
mathematics ID: bitsat-2
The equation of a plane passing through three non-collinear points is determined using:
1
Vector form
2
Determinant method
3
Cartesian equation
4
All of the above

About Plane - BITSAT

Plane is a vital chapter for BITSAT aspirants. Mastering the concepts covered in this chapter is essential for securing a top rank.

By rigorously practicing the previous year questions associated with this chapter, you can identify high-yield topics, understand the examiner's perspective, and boost your confidence during the actual exam.

Frequently Asked Questions

Why focus on Plane PYQs?

Analyzing PYQs for this specific chapter reveals the most frequently tested concepts and the typical complexity of questions, allowing you to tailor your study plan efficiently.

How to best use this analysis?

Review the topic breakdown to see which sub-topics within Plane carry the most weight. Then, tackle the questions iteratively to solidify your understanding.