PC Quiz 1.2 Review

even

odd

neither

bounded above

bounded below

bounded above and below

unbounded

There's a vertical asymptote at x=0.

There's a horizontal asymptote at y=0.

This function has an infinite discontinuity.

This function is unbounded.

This function has a range from (-∞,∞).

There is a local maximum value at y= -2.

There's an absolute minimum value at y= 2.

There is no absolute maximum.

This function is odd.

This function is increasing from (-∞, -1).

This function decreases over its entire domain.

The range is (-∞,0) U (0,∞).

There is a horizontal asymptote at y=0.

There is just one local minimum value.

The domain is (-∞,∞).

This function has a jump discontinuity.

The function increases from (-5.322, -4).

The function has a single vertical asymmptote.

This is an odd function.

As

(-∞,∞)

[0,∞)

(0,∞)

(-∞,0]

(-∞,0)

This function is even.

This function has multiple local maximums.

This function has multiple infinite discontinuities.

This function is bounded below.

This function has a range of (-∞,-1] U [1,∞)

As

$$x\rightarrow\infty,\ f\left(x\right)\rightarrow5$$ .

This function increases on $$\left(-\infty,\infty\right)$$ .

This function is bounded above and below.

This function is continuous.

This function has an absolute maximum value.

The local minimum value is 7.389.

There is a horizontal asymptote at y=0.

This function decreases on (-∞,1) U (1,2).

This function is bounded below.

As
$$x\rightarrow-\infty,\ f\left(x\right)\rightarrow\infty$$

As x→ -∞, f(x) does not exist.

This function is odd.

This function is continuous.

There is a vertical asymptote at x= -4.

This function increases over its entire domain.