Consider the lines L1:x−1=y−2=z and L2:x−2=y=z−1. Let the feet of the perpendiculars from the point

Let the values of λ for which the shortest distance between the lines the radius of the circle pass

Let ABC be a triangle formed by the lines 7x – 6y + 3 = 0, x + 2y – 31 = 0 and 9x – 2y – 19 = 0.

Mains PYQ 2025: Straight Lines| Let the triangle PQR be the image of the triangle with vertices

Let the lines, 3𝑥−4𝑦−𝛼=0,8𝑥−11𝑦−33=0 and 2𝑥−3𝑦+𝜆=0 be concurrent| If the image of the point (1,2)

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A line passes through origin and makes equal angles with the positive coordinate axes

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Let the area of the triangle formed by a straight line L:x+by+c=0 with coordinate axes be 48 | b2+c2

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If the Orthocenter of triangle formed by lines y=x+1, y=4x-8 and y=mx+c is at (3,-1), then m - c is

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Let the coefficients of three consecutive terms Tr, Tr+1 and Tr+2 in the binomial expansion

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Let x=x(y) be the solution of Differential Equation y2 dx+ (x-1/y)dy=0

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If the equation of the line passing through the point (0,-1/2,0) and perpendicular to the lines

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