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How do you find sum of the first 100 odd integers? - Answers
Suppose t(n) is the nth term. Then t(n) = -1 + 2n (for n = 1, 2, 3, ... 100) Now t(1) + t(100) = (-1 + 2*1) + (-1 +2*100) = 1 + 199 = 200 t(2) + t(99) = (-1 + 2*2) + (-1 +2*99) = 3 + 197 = 200 there are 50 such pairs. So the grand total is 50*200 = 10000
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How do you find sum of the first 100 odd integers? - Answers
Suppose t(n) is the nth term. Then t(n) = -1 + 2n (for n = 1, 2, 3, ... 100) Now t(1) + t(100) = (-1 + 2*1) + (-1 +2*100) = 1 + 199 = 200 t(2) + t(99) = (-1 + 2*2) + (-1 +2*99) = 3 + 197 = 200 there are 50 such pairs. So the grand total is 50*200 = 10000
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How do you find sum of the first 100 odd integers? - Answers
Suppose t(n) is the nth term. Then t(n) = -1 + 2n (for n = 1, 2, 3, ... 100) Now t(1) + t(100) = (-1 + 2*1) + (-1 +2*100) = 1 + 199 = 200 t(2) + t(99) = (-1 + 2*2) + (-1 +2*99) = 3 + 197 = 200 there are 50 such pairs. So the grand total is 50*200 = 10000
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- og:descriptionSuppose t(n) is the nth term. Then t(n) = -1 + 2n (for n = 1, 2, 3, ... 100) Now t(1) + t(100) = (-1 + 2*1) + (-1 +2*100) = 1 + 199 = 200 t(2) + t(99) = (-1 + 2*2) + (-1 +2*99) = 3 + 197 = 200 there are 50 such pairs. So the grand total is 50*200 = 10000
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