Calculus is the foundation of applied mathematics. Its use in physics and different fields of engineering including computer technology is indispensable.  There are many streams of calculus with various levels of importance in science and technology. If you like calculus and want to learn it well, you need to be proficient in the basics of mathematics. This means you have to be efficient in algebra and geometry. Lots of students contact BookMyEssay for Calculus assignment help. They want to know the subject well and accomplish their assignments on math and calculus impeccably.

Different Streams of Calculus

There are two main streams of calculus:

• Differential Calculus: Differential Calculus is related to the derivative of functions that include definition, properties, and applications. Differentiation is the process of finding the derivative of a function. In simple terms, if a function is given and a point within the domain of the function is also given, the derivative at that point is a technique of encoding the behavior of the function near that point.
• Integral Calculus: This stream of calculus has two parts, definite integral and indefinite integral. It is sometimes called “Antiderivative”, as it involves the reverse operation of differential calculus.

Besides, you have to be well-aware of Limits, Differential Equations, and Leibniz Notion. Both differential and integral calculus are inherently linked with each other. The fundamental concepts of differential and integral calculus, especially the relationship between these two streams of calculus including their applications were developed by Newton, Leibniz, and Fermat. Later, several other eminent mathematicians like Euler, Lagrange, and Bernoulli contributed in different important ways which are still relevant today.

Strengthen your Mathematical Base

Learning calculus and applying it in various ways is a complicated matter. Unless you are strong in some other important streams of mathematics, you will not be able to master calculus. Here are some important streams where your knowledge needs to be good enough to grasp various lessons of calculus:

• Number theory
• Associative theory
• Factoring
• Complex number
• Properties of conics
• Matrices
• Graph theory
• Probability theory
• Binomial theorem

Conceptual Learning is Important

You have to understand the basic concepts efficiently in order to understand calculus well. After understanding the basic concepts, you have to grasp how various functions are formed and how the functions could be applied in definite and indefinite integral calculus. There are fundamental theorems and lots of other theorems in calculus such as Rolle’s theorem, Main Value theorem, Simpson’s rule, and the Trapezoid rule. Initially, the formulae and theorems may seem confusing but once you start gaining interest, all your confusion will dissolve.

There is no Alternative to Practice

Mere learning or remembering the formulae and theorems will not work unless you practice. Like any branch of mathematics, calculus also needs lots of practice. At first, study the examples well and then put concentration on the problems. As you get a fundamental idea about a topic and how a formula can be applied to a problem, look for more complicated problems from other disciplines like mechanics or astrophysics. There is no alternative to practice if you want to master calculus.

It is not a good habit to memorize a formula in calculus. You need to know the deduction procedures behind those formulae. You can take the assistance of a calculus expert of BookMyEssay to improve your knowledge in calculus through math homework and assignment help.