Match the following: List – IList – IIP. Let . Then equals1. 1Q. Let be the vertices of a regular polygon of n sides with its centre at the origin. Let be the position vector of the point k=1,2,…n. If , then the minimum values of n is2. 2R. If the normal from the point P(h,1) on the ellipse is perpendicular to the line x+y=8, then the value of h is 3.8S. Number of positive solutions satisfying the equation is4.9 Codes: P Q R S

The correct answer is A. (P) (Q) (R) Tangent at (2, 1) is (S) ──────────────────────────────────────────────────────────────────────────────────────────

CGP Edu

Maths JEE - Advanced Previous Year Paper JEE-Advanced-2014-Paper-2 Single Correct MCQ

Published by: CGP EDU Academic Team

Published on: August 14, 2026

Match the following:

List – I	List – II
P. Let . Then equals	1. 1
Q. Let be the vertices of a regular polygon of n sides with its centre at the origin. Let be the position vector of the point k=1,2,…n. If , then the minimum values of n is	2. 2
R. If the normal from the point P(h,1) on the ellipse is perpendicular to the line x+y=8, then the value of h is	3.8
S. Number of positive solutions satisfying the equation is	4.9