There are two approaches to use these functions – inline functions and user-defined functions. These are explained below.

Inlines Function The user-defined functions can be put at the right side of an equation. Inlines function will return all the values of the variable for a single argument. As an example, if a user-defined function is taken on the variable x = x * x it returns the x and all its derivatives.

Variables can be created with inline functions in one of two ways: by definition or by data. Both these variations can be combined into a single statement by using parentheses.

We’ll try to write a user-defined functions by definition. First define the function, “x=x * x”x=x*(x+3)”. Write a formula in the formula bar.

We need to write the equation with equals sign, and “x=x * x” then define the term x + 3. For x = 0, we get the entire derivative.

Perform the above steps on all the equations. If you don’t know how to solve for the variables, then use formula bars. If you are sure that you know how to solve for the variables, then just use some variables to define the data.

Data and Derivatives are not always used together. Variables can be created to show the result of the derivation, but they can also be used to define the data. For example, if you want to define a variable b which stores the derivative of x, you need to find the equation with the derivatives first, before defining it, and then using it.

You may need to complete the formula more than once. In the examples below, if you enter b twice, you get the derivative only once.

If you want to compute partial derivatives, you need to find the x-intercept for that particular equation. This can be done by looking up the data of the variable.

Work with formulas and problems. When working with your formulas, make sure that you understand the exact meaning of the formulas. If you do not understand the formulas you will be wasting time searching for formulas.

Check your work in your homework or online tests, and find the solution for the formula at 95% of the time. If it’s below 90%, then the formula you are using doesn’t fit the problem. If it’s above 90%, then you have found a way to fit the function you have defined.