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Find the sums given below:
(1) 34 + 32 + 30 + ... + 10
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34 + 32 + 30 + ... + 10
the given series is in A.P with common difference of -2.
- so here a = 34 ; d = -2 ; aₙ = 10
aₙ = a + (n-1)d
⇒ 10 = 34 + (n-1)-2
⇒ 2(n-1) = 24
⇒ n = 11 - 1 = 10
- so sum of n terms of an AP is given by :
Sₙ = n/2 [2a + (n – 1)d]
⇒ Sₙ = 10/2 [ 2 × 34 + (10-1)×-2]
Sₙ = 250
Hope this helps you ✌️✌️☘️☘️.
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