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Evaluate the definite intergral of sin x from o to infinity.
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It doesn't exist.
\[\int\limits_{0}^{\infty} \sin x\]
i need to show work
why doesnt it exist
More preciely, that integral exists if and only if this limit exists: \[ \lim_{R→∞} \int_0^R \sin x \ dx \] and it doesn't. The integral with R is equal to -cos R + cos 0 = -cos R + 1. And the limit of (-cos R + 1) as R --> infty does not exist.
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can u help me with another def intergrl prob
post it on the left.
ok
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