Fill in the blanks. Refer to my given. To determine the domain and range in rational functions , ________the denominator to________ and solve for the variable x . The objective is that it must have ________denominator . The value that would make it zero is the value that would not be in included in the domain . To find the range , solve the equation for x in terms of_________. Again , it must have non - zero denominator . The value that would make the__________ equal to zero is the value that would not be included in the range.

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Fill in the blanks. Refer to my given.

To determine the domain and range in rational functions , ________the denominator to________ and solve for the variable x . The objective is that it must have ________denominator . The value that would make it zero is the value that would not be in included in the domain . To find the range , solve the equation for x in terms of_________. Again , it must have non - zero denominator . The value that would make the__________ equal to zero is the value that would not be included in the range.

 

Given this

This is about the domain and range of a rational function It laid down the basic concepts of domain and range and showed how to determine them in a rational function . From this , you learned that a function is a simple rule of correspondence between two variables x and 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 of x there corresponds a value in y. This set of values in x is the domain while the set of values in y is the range of a rational function.

 

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