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The equation of trajectory of a particle projected from the surface of the planet is given by the equation \( y=x-x^{2} \). (suppose, \( g=2 \mathrm{~m} / \mathrm{s}^{2} \) )
Column - I
Column - II
(magnitude only)
(A) angle of projection, \( \tan \mathrm{q} \)
(1) \( 1 / 4 \)
(B) time of flight, \( T \)
(2) 1
(C) maximum height attained, \( H \)
(3) 2
(D) horizontal range, \( R \)
(4) 4
(a) (A) \( \rightarrow \) (4); (B) \( \rightarrow \) (1); \( \mathrm{C} \rightarrow \) (2); (D) \( \rightarrow \) (2)
(b) (A) \( \rightarrow \) (2); (B) \( \rightarrow \) (2); \( \mathrm{C} \rightarrow \) (1); (D) \( \rightarrow \) (2)
(c) \( \quad \) (A) \( \rightarrow \) (3); (B) \( \rightarrow \) (2); \( \mathrm{C} \rightarrow \) (4); (D) \( \rightarrow \) (1)
(d) (A) \( \rightarrow \) (2); (B) \( \rightarrow \) (4); \( \mathrm{C} \rightarrow \) (1); (D) \( \rightarrow \) (3)
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