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JEE MATHEMATICS MCQ: SEQUENCE OF SERIES

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Analyzing +4 | -1
If positive numbers aβˆ’1,β€…β€Šbβˆ’1,β€…β€Šcβˆ’1{a^{ - 1}},\;{b^{ - 1}},\;{c^{ - 1}} are in AP, then the product of roots of the equation x2βˆ’kx+2b101βˆ’a101βˆ’c101=0{x^2} - kx + 2{b^{101}} - {a^{101}} - {c^{101}} = 0, (k∈R)\left( {k \in R} \right) is
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Correct option: B
<0< 0
Option B (<0<0) is correct because the product of the roots is equal to 2b101βˆ’a101βˆ’c1012b^{101} - a^{101} - c^{101}, which is less than 0 since a, b, c are in HP.

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