MHT CET PYQs for introduction to three dimensional geometry with Solutions: Practice MHT CET Previous Year Questions

Educational Content Expert | Updated 3+ months ago

introduction to three dimensional geometry is an important topic in the Mathematics section in MHT CET exam. Practising this topic will increase your score overall and make your conceptual grip on MHT CET exam stronger.

This article gives you a full set of MHT CET PYQs for introduction to three dimensional geometry with explanations for effective preparation. Practice of MHT CET Mathematics PYQs including introduction to three dimensional geometry questions regularly will improve accuracy, speed, and confidence in the MHT CET 2026 exam.

MHT CET PYQs for introduction to three dimensional geometry with Solutions

1.
The equation of the line perpendicular to 2x – 3y + 5 = 0 and making an intercept 3 with positive Y-axis is
- 3x + 2y – 6 = 0
- 3x + 2y – 12 = 0
- 3x + 2y – 7 = 0
- 3x + 2y + 6 = 0
View Solution
2.
A point on $XOZ$ plane divides the join of $(5,-3,-2)$ and $ (1,2,-2)$ on
- $(\frac{13}{5},0,-2)$
- $(\frac{13}{5},0,2)$
- (5, 0, 2)
- (5, 0, - 2)
View Solution
3.
$\Delta \, ABC$ has vertices at $A = (2, 3,5), B = (-1,3, 2)$ and $C = (\lambda , 5, \mu )$. If the median through A is equally inclined to the axes, then the values of $\lambda$ and $\mu$ respectively are
- 10,7
- 9,10
- 7,9
- 7,10
View Solution
4.
If $z_1$ and $z_2$ are z co-ordinates of the points of trisection of the segment joining the points $A(2, 1, 4), B _1 + z_2 =$
- 1
- 4
- 5
- 10
View Solution

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MHT CET PYQs for introduction to three dimensional geometry with Solutions

1.The equation of the line perpendicular to 2x – 3y + 5 = 0 and making an intercept 3 with positive Y-axis is

2.A point on $XOZ$ plane divides the join of $(5,-3,-2)$ and $ (1,2,-2)$ on

3.$\Delta \, ABC$ has vertices at $A = (2, 3,5), B = (-1,3, 2)$ and $C = (\lambda , 5, \mu )$. If the median through A is equally inclined to the axes, then the values of $\lambda$ and $\mu$ respectively are

4.If $z_1$ and $z_2$ are z co-ordinates of the points of trisection of the segment joining the points $A(2, 1, 4), B _1 + z_2 =$

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1.
The equation of the line perpendicular to 2x – 3y + 5 = 0 and making an intercept 3 with positive Y-axis is

2.
A point on $XOZ$ plane divides the join of $(5,-3,-2)$ and $ (1,2,-2)$ on

3.
$\Delta \, ABC$ has vertices at $A = (2, 3,5), B = (-1,3, 2)$ and $C = (\lambda , 5, \mu )$. If the median through A is equally inclined to the axes, then the values of $\lambda$ and $\mu$ respectively are

4.
If $z_1$ and $z_2$ are z co-ordinates of the points of trisection of the segment joining the points $A(2, 1, 4), B _1 + z_2 =$