If \( t_{1}, t_{2} \) and \( t_{3} \) are distinct the points \( \left(t_{1}, 2 a t_{1}+a t_{1}^...
If \( t_{1}, t_{2} \) and \( t_{3} \) are distinct the points \( \left(t_{1}, 2 a t_{1}+a t_{1}^{3}\right),\left(t_{2}, 2 a t_{2}\right. \) \( \left.+a t_{2}^{3}\right) \) and \( \left(t_{3}, 2 a t_{3}+a t_{3}^{3}\right) \) are collinear, then \( \frac{4^{11} \cdot 6^{t 2} \cdot 8^{t_{3}}}{2^{11} \cdot 3^{t 2} \cdot 4^{13}} \) is equal to :
(a) 0
(b) 4
(c) 2
(d) 1
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