What is Calculus?

Calculus is a branch of mathematics that developed greatly in the seventeenth century on the hands of Newton, the English scientist and Leibniz, the German mathematician. This science is divided into two main sections: differentiation and integration. Calculus is a tool for the mathematician to solve some kinds of problems that cannot be solved by elementary mathematics. It is the foundation of higher mathematics and mathematical analysis. Calculus is very important to other sciences and it is included in many practical applications.

 

Differentiation

Both of the two branches of calculus are concerned with variables approaching a value but not reaching it or variables increasing or decreasing without bound (limits). The science of differentiation, which is the main target of this website, deals mainly with the rate of change of one variable with respect to another, and with the properties of the graph of a function and when it reaches a maximum or a minimum value.

 

Why Calculus?

As we said, calculus has many applications in many fields of science. If you are concerned with physics, chemistry, biology or even economy, calculus is of a very great importance to you that you should try to make it in hand and practice using it. Learning calculus means learning how to optimize the circumstances, and how to deal with different problems with a mathematical point of view.

 

Before you enter

This website deals mainly with elementary differentiation and has been made for those students taking their first steps in differentiation. To begin, you should have a background of basic analytic geometry, basic algebra and a little knowledge of geometry and trigonometry. A summary of important rules and definitions of these basics is included.

The site may also be helpful to someone who searches for a piece of information in the field. The site was made to make one’s access to get a piece of information easy fast and suitable.

Knowing the information in this site is just the beginning. You will have to continue learning further calculus and applications to master the subject.