Linear Function

The linear functioncan be interpreted as a form of function consisting of variables that are one or two in numbers. The linear functions include the variables that do not contain any exponents. A linear function constructs a completely straight line.  

Understand the Slope of the Linear Function

The slope of the linear function is known to be consistent. When the straight line of a linear function is drawn vertical then that is considered to have the undefined slope. When the straight line of a linear function is drawn horizontal then that is considered to have zero slopes. 

Examples of the Linear Function

Examples are considered to be one of the best ways to clear the concepts of a certain topic. A few examples of linear functions are:

•  f(x) = 100
• x/188 + y/200 = 1
• x/100 + y/140 = 1
• x/88 + y/90 = 1
• f(x) = 66x + 33y
• f(x) = 56x + 74y
• x/67 + y/89 = 1
• x/197 + y/298 =1
• f(x) = 367x + 467y 
• f(x) = 789x

Standard Structure of the Linear Function

The standard structure of any linear function is:

AX + BY = C

Non-Linear Function

The non-linear function can be interpreted as the form of a function that does not construct a completely straight line. In very straightforward words, the non-linear function can be interpreted as a function that is not contemplated as a linear function. 

Examples of Non-Linear Function

A few of the examples of the nonlinear function are specified below:

•  Any parabolic functions are contemplated as the non-linear function.
• Any quadratic functions are contemplated as nonlinear functions.
• Any inverse functions are contemplated as the nonlinear function.
• Any exponential functions are contemplated as the nonlinear function.

How to Solve the Graphs of Linear Functions?

There are a series of steps that are needed to be followed to solve the graphs of the linear functions. Those steps are illustrated below;

•  For the very initial step, one has to get the two levels. These two levels should fulfill the equation. 
• Then on the successive step, one has to form those got levels on the plane of XY.
• In the following step, those two levels are supposed to be joined.
• Those two levels are supposed to be joined with the assistance of a straight line.
• Accordingly, the graph will be formed for the given linear function.

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