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In sequence of \(9\) distinct numbers \(\{a_1, a_2, a_ 3,\ldots, a_9\},\) \(nth\) term is given by \(a_n = a_{n-1} + b\)

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by VJesus12 » Wed Dec 16, 2020 8:29 am

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In sequence of \(9\) distinct numbers \(\{a_1, a_2, a_ 3,\ldots, a_9\},\) \(nth\) term is given by \(a_n = a_{n-1} + b,\) where \(2 \le n \le 9\) and \(b\) is a constant. How many of the terms in the sequence are negative?

(1) \(a_1 = 16\)

(2) \(a_5 = 0\)

Answer: B

Source: e-GMAT
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