Doubts
Sign in
12thPass logo
New chatPYQ LibraryDoubtsRank report
Sign in to see Recents
Sign in to save progress →
Doubts
Sign in

Trigonometric Functions and Equations question

2010 · Shift 2 · Q24
Guest · try one question or challengeGuest · try one question or challenge
  1. PYQ Library
  2. /JEE Advanced
  3. /Mathematics
  4. /Trigonometric Functions and Equations
  5. /2010 · Shift 2 · Q24

Trigonometric Functions and Equations question

2010 · Shift 2 · Q24

JEE AdvancedMathematicsTrigonometric Functions and EquationsNumerical+4 / −1
Two parallel chords of a circle of radius 2 are at a distance 3+1\sqrt 3 + 13​+1 apart. If the chords subtend at the center , angles of πk{\pi \over k}kπ​ and 2πk,{{2\pi } \over k},k2π​, where k>0,k \gt 0,k>0, then the value of [k]\left[ k \right][k] is [Note :[k] denotes the largest integer less than or equal to k ]
Numerical answer
PreviousNext

More from Trigonometric Functions and Equations

  • If 2sin4x​+3cos4x​=51​, then2009 · Multiple correct
  • For 0<θ<2π​, the solution (s) of m=1∑6​csc(θ+4(m−1)π​)csc(θ+4mπ​)=42​ is (are)2009 · Multiple correct
  • Match the statements/expressions in Column I with the values given in Column II: Includes table2009 · MCQ
  • Match the Statements/Expressions in Column I with the Statements/Expressions in Column II. Includes table2008 · MCQ
  • The number of solutions of the pair of equations 2sin2θ−cos2θ=02cos2θ−3sinθ=0 in the interval [0,2π] is2007 · MCQ
  • Let α=sin60∘sin61∘1​+sin62∘sin63∘1​+⋯+sin118∘sin119∘1​ Then the value of (αcosec1∘​)2 is ​…2025 · Numerical
  • Let 2π​(sin211x​)(sin6x−cos6x)+(cos211x​)(sin6x+cos6x)$ is equal to :2024 · MCQ
  • Consider an obtuse angled triangle ABC in which the difference between the largest and the smallest angle is 2π​ and whose sides are in arithmetic progression. Suppose that the vertices of this triangle lie on a circle of…2023 · Numerical