Consider the following function.

Find the following values.

$r(-1)=$

$r(1)=$

$\underset{x-1^{-}}{lim}r(x)=$

$\underset{x-1^{}}{lim}f(x)=$

$\underset{x{1}^{-}}{lim}(x)=$

$\underset{x{1}^{}}{lim}f(x)=$

$x=$

$$

Is $f$ continuous from the inght, left, or nether at this value?

Find each $x-$value at which $f$ in discontinuous and for each $x-$value, deternine whether $f$ is continuous flum the right, or from the inf.

x

$\frac{7}{2}$

$\sqrt[\phantom{2}]{5}$

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