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Express the limit as a definite integral:
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\[\lim_{n \rightarrow \infty} \sum_{i=1}^{n} [\cos( \frac{ \pi i }{ n })\frac{ \pi }{ n}]\]
lim ∑ cos[xᵢ]/[xᵢ] Δx n→∞ Note that f(xᵢ) = cos[xᵢ]/[xᵢ] [π, 2π] are your limits of integration lim ∑ f(xᵢ) Δx is the Rienman expression of the ∫ f(x)dx n→∞ So the definite integral is 2π ∫ cos[x]/[x] dx π Yin
is this a good answer:
integral of cos(x) from 0 to pi?
why did you divide by x?
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