Calculus Examples

$lim_{x \to 0^{+}} \sin (h {(x)}^{\tan (x)})$

Step 1

Evaluate the limit of $\sin (h {(x)}^{\tan (x)})$ by plugging in $0$ for $x$ .

$\sin (h \cdot 0^{\tan (0)})$

Step 2

The exact value of $\tan (0)$ is $0$ .

$\sin (h \cdot 0^{0})$

Step 3

Since $\sin (h \cdot 0^{0})$ is undefined, the limit does not exist.

$Does not exist$