The sum of 15 terms of A.P.3,6,9
The sum of the 15 terms of A.P.3,6,9
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Answer:
360
Step-by-step explanation:
since the formula for sum of n terms of an A.P. is
N/2 [ 2a + (n-1)d ]
where a = first term
N = no. of terms
d = common difference
here in the question, a = 3, d = 3, and N = 15.
=> sum = 15/2 [ 2*3 + (15 - 1)*3 ]
= 15/2 [6 + 14*3 ]
= 15/2 [ 6 + 42]
= 15/2 [ 48]
= 15 * 24
= 360
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