In each part, find functions f and g that are increasing on(, +) and for which f g has

Chapter 4, Problem 55

(choose chapter or problem)

In each part, find functions $f$ and $g$ that are increasing on $(-\infty,+\infty)$ and for which $f/g$ has the stated property.

(a) $f/g$ is decreasing on $(-\infty,+\infty)$.

(b) $f/g$ is constant on $(-\infty,+\infty)$.

Equation Transcription:

$f$

$g$

$(\ -\ \infty{},\ +\ \infty{})$

$f\ /g$

$(\ -\ \infty{},\ +\ \infty{})$

$f\ /g$

$(\ -\ \infty{},\ +\ \infty{})$

$f\ /g$

$(\ -\ \infty{},\ +\ \infty{})$

Text Transcription:

(-infty, + infty)

f/g

(-infty, + infty)

f /g

(-infty, + infty)

f/g

(-infty, + infty)

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