The sum of first n terms of an AP is given by Sn = 2n 2 3n =+ . Find the sixteenth term of the AP.
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Answered by
4
Hey !!
Check the attachment.
Hope it helps :)
Check the attachment.
Hope it helps :)
Attachments:
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Answered by
1
hello Frnd
Here is your answer
Given as

➡To find out we need to find first term and Common difference
✴Let n= 1

We got the first term a = 5
✴Now also put n=2

Since it's the sum of 2 terms
That's why
2nd term = S2 - a
= 14 - 5
= 9
▶Now we have
a1 = 5 and a2 = 9
Now d = a2- a1
d = 9 - 5 = 4
❇Now 16th term

= 5 + 15 ( 4 )
= 65
hope it helps
jerri
Here is your answer
Given as
➡To find out we need to find first term and Common difference
✴Let n= 1
We got the first term a = 5
✴Now also put n=2
Since it's the sum of 2 terms
That's why
2nd term = S2 - a
= 14 - 5
= 9
▶Now we have
a1 = 5 and a2 = 9
Now d = a2- a1
d = 9 - 5 = 4
❇Now 16th term
= 5 + 15 ( 4 )
= 65
hope it helps
jerri
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