Domain and Range Calculator

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We have combined both Domain Calculator and Range Calculator, so that you can get both domain and range values together.

You can see a default function given below. When u click on "Calculate Domain and Range", the calculator finds the domain of function by giving up the possible values of independent variable and also finds possible values of the dependent variable for the range of function.

**Step 1 :**

**Step 2 :**

Domain and Range Calculator (also known as Domain calculator) helps us to find the values of the domain and range for a given function. It will also give us the graph of the range and domain for the given function so sometimes known as domain and range finder. Domain of a function calculator is a easy tool where you have to enter the function in the given space so that you will get the domain and range of the given function once you click on submit.

We have combined both Domain Calculator and Range Calculator, so that you can get both domain and range values together.

You can see a default function given below. When u click on "Calculate Domain and Range", the calculator finds the domain of function by giving up the possible values of independent variable and also finds possible values of the dependent variable for the range of function.

Observe the given function

Find the domain and range of the given function based on the defined interval notation.

Find the Domain and Range of of $\frac{1}{(x-1)}$

**Step 1 :**Given function $\frac{1}{(x-1)}$.

**Step 2 :**

If we give the value of x as 1, it will the denominator as zero. So the value of the function will become infinity. so, the domain of the given function will be**Answer :**Domain {x belongs to R : x$\neq$1}

Range {y belongs to R : y$\neq$0}

Find the Domain and Range of x

^{2}-2.**Step 1 :**Given function is x

^{2}-2.**Step 2 :**The set of entire real numbers will be the domain of the given function and the range will vary based of the function f(x). Since we assumed the value of x as rel number, x

^{2}value will become zero or above. Hence x^{2}> = 0. subract 2 from both sides to get the desired expression. Hence the Range will exist above -2.**Answer :**Domain R ( all real numbers)

Range {ybelongs to R: y>= -2}