The common difference of an ap is 6 and its one term is 45. Is 2018, the sum of the 15 terms of the sequence?
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Step-by-step explanation:
d=6
let A1= 45
now,
Sum of 15 terms is given by
S= n/2 [2a+(n-1)d]
= 15/2 [2(45)+(15-1)6]
=15/2[90+84]
=15/2 (174)
= 15*87
= 1305
therefore, 2018 is not the sum of 15 terms of this sequence
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