Let P be the point of intersection of the common tangents to the parabola y² = 12x and the hyperbola 8x² – y² = 8. If S and S' denote the foci of the hyperbola where S lies on the positive x-axis then P divides SS' in a ratio:
(A) 2:1 (B) 13:11 (C) 5:4 (D) 14:13
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i think so b is the answer
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Let P be the point of intersection of the common tangents to the parabola y² = 12x and the hyperbola 8x² – y² = 8. If S and S' denote the foci of the hyperbola where S lies on the positive x-axis then P divides SS' in a ratio:
(A) 2:1
(B) 13:11 ✔✔
(C) 5:4
(D) 14:13
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