first term and common difference of AP are 6 and 3 respectively find s
Answers
Answered by
0
The AP is going to be 6,9,12,15,18...
if you want to find Sn then use this:
n/2{2a+(n-1)d}
and if you know the last number then use this:
n/2{a+an}
HOPE THAT HELPED YOU
if you want to find Sn then use this:
n/2{2a+(n-1)d}
and if you know the last number then use this:
n/2{a+an}
HOPE THAT HELPED YOU
Answered by
1
Solution: a = 6, d = 3, S27S27 = ?
SnSn = n2[2a+(n−1)d]n2[2a+(n−1)d]
S27S27 = 272[2∗6+(27−1)3]272[2∗6+(27−1)3]
S27S27 = 272[12+(27−1)3]272[12+(27−1)3]
S27S27 = 272[90]272[90] [∴ 12 + 26 × 3
= 12 + 78 = 90]
S27S27 = 27 × 45
= 1215
I Hope It Will Help!
^_^
SnSn = n2[2a+(n−1)d]n2[2a+(n−1)d]
S27S27 = 272[2∗6+(27−1)3]272[2∗6+(27−1)3]
S27S27 = 272[12+(27−1)3]272[12+(27−1)3]
S27S27 = 272[90]272[90] [∴ 12 + 26 × 3
= 12 + 78 = 90]
S27S27 = 27 × 45
= 1215
I Hope It Will Help!
^_^
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