a=8, an=62, sn=210. Find n and d.
Answers
Answered by
256
First of all
As We know that Sn = (n/2)[a + l] where l is the last term or nth term
Hence 210 = (n/2)[8 + 62]
210 = (n/2)[70]
35n = 210
Therefore, n = 6
Recall an = a + (n - 1)d
Tht is 62 = 8 + 5d
54 = 5d
∴ d = 54/5
So then
n = 6
d = 54/5
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Answered by
397
We know,
a=8
a(n)=62
s(n)=210
We know,
a(n) = a + (n-1)d
Also
S(n) = n(a + a(n)) / 2
⇒210 = n (8 + 62) / 2
⇒420 = 70n
⇒n = 6
a(n) = a + (n-1)d
⇒62 = 8 + (6-1)d
⇒62 = 8 + 5d
⇒54 = 5d
⇒d = 10.8
a=8
a(n)=62
s(n)=210
We know,
a(n) = a + (n-1)d
Also
S(n) = n(a + a(n)) / 2
⇒210 = n (8 + 62) / 2
⇒420 = 70n
⇒n = 6
a(n) = a + (n-1)d
⇒62 = 8 + (6-1)d
⇒62 = 8 + 5d
⇒54 = 5d
⇒d = 10.8
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