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Question 11. Find the sum of the first (ii) 13 terms of the A.P. : -6, 0, 6, 12, . .

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This is an arithmetic progression based question from Chapter name- Arithmetic Progression
Chapter number- 9
Exercise – 9.6
In this question we have been given the arithmetic progression. Also we have to find the sum of its first 13 terms.

CBSE DHANPAT RAI PUBLICATIONS
Understanding CBSE Mathematics
Class :- 10th
Question no 11(ii)

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1 Answer

  1. Given A.P. has first term(a) = -6,

    Common difference(d) = 0 − (−6) = 6

    and number of terms(n) = 13.

    We know sum of n terms of an A.P. is given by, Sn = n[2a + (n − 1)d] / 2.

    S13 = 13[2(−6) + (13 − 1)6]/2

    = 13[(−12) + 72]/2

    = 13[30] = 390

    Hence, the sum of first 13 terms of the given A.P. is 390.

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