Problem

This module is about the $1o11\right)tai1$ and $11\right)g0$ of a rational function. It laid down the
basic $conCcpts$ of domain and range $1111$ showed how to determine them in a rational
function. From this module, you learned that a function is a simple rule of
correspondence between two variables xand y. The x variable is considered the input
which is also called the independent variable while the y variable is the output which
is also called the dependent variable. It is a basic notion that for every value
there corresponds a value in y. This set of values in x is the domain while the soef t ox f
values in $yis$ the range of a rational function.
$\left(018$ you try to summarize on your own by $1$ in the blanks
$T0$ determine the domain and range in rational functions, the denominator to
$a\pi $ solve for the variable x The $0bcc1x$ is that it must have
denominator. The value that would make it zero is the value that woukd
included in the domain. To find the range, solve the equation for x in terms $2$ $x$ in
$Aain$ it must have $1011$ $1$ denominator. The value that would make $\bar{x} $
equal to $x$ is the value that would not be inchaded in the range.

10th-13th grade

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Solution

Qanda teacher - henrysee

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