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Evaluate lim \: \frac{1 - cosx }{ {x}^(2) \sin(x) } \: as \: x \: approches \: {0}^( + ) ​
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Evaluate


lim \: \frac{1 - cosx }{ {x}^(2) \sin(x) } \: as \: x \: approches \: {0}^( + )
​

User PeterDanis
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1 Answer

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</p><p>\lim_(x\to0^+)(1-\cos(x))/(x^2\sin(x))=\frac{1-\cos(0^+)}{0^+^2\sin(0^+)(0^+)/(+\infty)=\boxed{0^+}</p><p>

Hope this helps.

User Sucrenoir
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