JEE MAIN Straight Line Previous Year Questions (PYQs) – Page 8 of 13

JEE MAIN Straight Line Previous Year Questions (PYQs) – Page 8 of 13

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🎓 JEE MAIN📅 Year: 2025📚 Mathematics🏷 Straight line

Let $A$ be the point of intersection of the lines $3x+2y=14$ and $5x-y=6$, and $B$ be the point of intersection of the lines $4x+3y=8$ and $6x+y=5$. The distance of the point $P(5,-2)$ from the line $AB$ is:

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🎓 JEE MAIN📅 Year: 2017📚 Mathematics🏷 Straight line

The locus of the point of intersection of the straight lines, $tx-2y-3t=0$, $x-2ty+3=0\ (t\in\mathbb{R}),$ is :

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🎓 JEE MAIN📅 Year: 2026📚 Mathematics🏷 Straight line

Let the angles made with the positive $x$-axis by two straight lines drawn from the point $P(2, 3)$ and meeting the line $x + y = 6$ at a distance $ \sqrt{\frac{2}{3}} $ from the point $P$ be $ \theta_1 $ and $ \theta_2 $. Then the value of $ (\theta_1 + \theta_2) $ is:

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🎓 JEE MAIN📅 Year: 2025📚 Mathematics🏷 Straight line

The distance of the point $(2,3)$ from the line $2x-3y+28=0$, measured parallel to the line $\sqrt{3},x-y+1=0$, is equal to:

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🎓 JEE MAIN📅 Year: 2019📚 Mathematics🏷 Straight line

If the system of linear equations
$x-2y+kz=1$
$2x+y+z=2$
$3x-y-kz=3$
has a solution $(x,y,z)$ with $z\ne0$, then $(x,y)$ lies on the straight line whose equation is:

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🎓 JEE MAIN📅 Year: 2019📚 Mathematics🏷 Straight line

Suppose the points $(h,k)$, $(1,2)$ and $(-3,4)$ lie on the line $L_1$. If a line $L_2$ passing through the points $(h,k)$ and $(4,3)$ is perpendicular to $L_1$, then $\dfrac{k}{h}$ equals:

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🎓 JEE MAIN📅 Year: 2026📚 Mathematics🏷 Straight line

The sum of all values of $ \alpha $, for which the shortest distance between the lines $ \frac{x+1}{\alpha} = \frac{y-2}{-1} = \frac{z-4}{-\alpha} $ and $ \frac{x}{\alpha} = \frac{y-1}{2} = \frac{z-1}{2\alpha} $ is $ \sqrt{2} $, is

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🎓 JEE MAIN📅 Year: 2023📚 Mathematics🏷 Straight line

The shortest distance between the lines $x+1=2y=-12z$ and $x=y+2=6z-6$ is:

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🎓 JEE MAIN📅 Year: 2021📚 Mathematics🏷 Straight line

A man is walking on a straight line. The arithmetic mean of the reciprocals of the intercepts of this line on the coordinate axes is $\frac{1}{4}$ . Three stones A, B and C are placed at the points (1, 1), (2, 2) and (4, 4) respectively. Then, which of these stones is / are on the path of the man?

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🎓 JEE MAIN📅 Year: 2024📚 Mathematics🏷 Straight line

Let $\alpha,\beta,\gamma,\delta\in\mathbb{Z}$ and let $A(\alpha,\beta),\ B(1,0),\ C(\gamma,\delta),\ D(1,2)$ be the vertices of a parallelogram $ABCD$. If $AB=\sqrt{10}$ and the points $A$ and $C$ lie on the line $3y=2x+1$, then $2(\alpha+\beta+\gamma+\delta)$ is equal to:

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