if the sum of n terms of an ap is 2n^2+5n find its 10th term and nth term don't scam please or i will report
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Answered by
1
Answer:
Given Sn = 2n² + 5n
Sn − 1 = 2( n −1)² + 5( n − 1 )
= 2( n² - 2n + 1 ) + 5n − 5
= 2n² − 4n + 2 + 5n − 5
= 2n² + n − 3
Now, tn = Sn − Sn − 1
= 2n² + 5n − ( 2n² + n − 3 )
= 2n² + 5n − 2n² − n + 3
= 4n+3
Hope it helps you!!
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Answered by
3
Step-by-step explanation:
Given Sn=2n2+5n
Sn−1=2(n−1)2+5(n−1)
=2(n2−2n+1)+5n−5
=2n2−4n+2+5n−5
=2n2+n−3
Now, tn=Sn−Sn−1
=2n2+5n−(2n2+n−3)
=2n2+5n−2n2−n+3
=4n+3
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