Integration techniques for cos(ln x)
Автор: smooth integrals
Загружено: 2025-12-05
Просмотров: 632
Описание:
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In this video we compute the indefinite integral ∫ cos(ln x) dx using the substitution u = ln x.
After the substitution the integral becomes ∫ e^u cos(u) du, which we solve with integration by parts (or complex exponentials).
A clear, step-by-step derivation is shown and the final antiderivative is presented with explanation.
Perfect for Calculus students learning substitution, integration by parts, and integrals involving logarithms and exponentials.
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