Find the 10th term of the AP whose sum of n term is given by 2(n)(n)+3n
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We have,
Sn = 2n² + 3n
∴S1 = 2(1)²+3(1)
= 2+3
= 5
= a ( first term)
S2 = 2(2)² +3(2)
=8+6
= 14
Now,
a + a2 = S2
⇒ 5 + a2 = 14
⇒ a2 = 9
Also,
a2-a1 = d
⇒ d = 9-5
= 4
we have, a=5 and d=4
∴a10 = a+9d
= 5+9(4)
= 41
Sn = 2n² + 3n
∴S1 = 2(1)²+3(1)
= 2+3
= 5
= a ( first term)
S2 = 2(2)² +3(2)
=8+6
= 14
Now,
a + a2 = S2
⇒ 5 + a2 = 14
⇒ a2 = 9
Also,
a2-a1 = d
⇒ d = 9-5
= 4
we have, a=5 and d=4
∴a10 = a+9d
= 5+9(4)
= 41
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