lassify each point of the function $f$ using the statements about continuity.

ome statements may apply to more than one point. However, there is only one way to label all the points while using all he statements.

Answer Bank

$f$ is discontinuous because the limit of $f$ does not exist at this point.

$f$ is discontinuous because $f$ is not defined at this point.

$f$ has a removable discontinuity.

$f$ is discontinuous because the limit and the function value are not equal.

At $x=-4$

At $x=-2$

$f$ is discontinuous beeause the limit and the function value are not equal.

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$f$ is continuous from the right, but not continuous from the left.

At $x=-4$

At $x=-1$

At $x=3$

At $x=-2$

At $x=1$

At $x=5$

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