Find the sum of the first n terms of A.P 1,4,7,10,.......find S15
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Answered by
0
Answer:
heya mate there's your answer
Given series of AP is 1,4,7,10..........
let first term of the AP be a1 =1
second term of the AP be a2=4
andcommon difference of the AP be d
d=a2-a1
d=4-1
d=3
so common difference of the AP is d=3
sum of n terms in an AP is,
Sn=n/2[2a1+(n-1)d]
so, S15=15/2[2×1+(15-1)(3)]
=15/2[2+14(3)]
=15/2[2+42]
=15×44/2
=15×22
=330
So S15=330
hope it helps you..........
Thank you!!!
Answered by
1
Answer:
a=1 and d=3
S=330
S=(n/2)(2a+(n-1)d)
S=(15/2)2+42
S=15*44/2
S=22*15
S=330
This is your answer
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