find the sum of first 15 terms of the AP having the nth term is 3+4n
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S(15) = 525. Hence, the sum of first 15 terms of the given AP is 525.
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Answer:
Given:
nth term of an AP = 3 + 4n
To find the first term, substitute the value of n as 1.
→ a(1) = 3 + 4(1)
→ a(1)(a) = 7
Now,
15 th term of AP = 3 + 4(15)
→ a(15)(l) = 63.
We know that,
Sum of first n terms of an AP = n/2(a + l) where a and l are first and last terms.
→ S(15) = 15/2(7 + 63)
→ S(15) = 15/2(70)
→ S(15) = 525.
Hence, the sum of first 15 terms of the given AP is 525.
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