In an A.P, It the 3rd term and the 7th term are 450 and 510 respectively, then what is the sum of its first to termy?
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Let the first term of an AP be a and common difference be d
The third term of an AP is a + 2d, given that it is equal to 18
⇒a + 2d=18
The seventh term of an AP is a + 6d, given that it is equal to 30
⇒a +6d
=
30
By subtracting first equation from second equation, we get 4d = 12
⇒d=3
By substituting the value of d it in first equation, we get a = 12
Therefore sum of first 17 terms in AP is
17 (2 × 12 + (17-1) × 3) = ¹7 × 72 =
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