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MathsJEE Main 6 Apr 2026, Shift 1·Q12·MCQ·Moderate

Conic Sections · Parametric chord of a parabola

Let chord PQPQ of length 3133\sqrt{13} of the parabola y2=12xy^2 = 12x be such that the ordinates of points PP and QQ are in the ratio 1:21:2. If the chord PQPQ subtends an angle α\alpha at the focus of the parabola, then sin⁡α\sin\alpha is equal to:
  1. (1)35\dfrac35
  2. (2)45\dfrac45
  3. (3)513\dfrac{5}{13}
  4. (4)1213\dfrac{12}{13}

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See the full 6 Apr 2026, Shift 1 paper