The sum of first 111 terms of an A.P whose 56th term is 15/37 is:
(a) 40
(b) 35
40) 45
(d) 50
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Step-by-step explanation:
A(56) = a + 55d
15/37 = a + 55d
a + 55d = 15/37 --------(1)
S(111) = 111/2 { 2a + (110)d }
= 111/2 * 2 ( a + 55d )
= 111 * 15/37 = 3*15 = 45
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