Integration is a method of combining parts to find the whole, and it is the opposite of differentiation. The fundamental integration formula is ∫f′(x)dx = f(x) + C ∫ f (x) d x = f (x) + C, which serves as the basis for deriving other integration formulas . Now, we will take a closer look at these formulas and examine them thoroughly. In this section, students will learn the main indefinite and definite integration formulas as well as some main properties of integration . In general, integration is the reverse operation of differentiation. It is also called antiderivative. The formulas provided here will help students to easily remember them for the exam and score higher marks in the exams. The integration can be done using multiple methods like integration by substitution, integration by parts, integration by partial fraction, etc. If f is the positive continuous function defined over an interval [a, b] then, the area between the function f graph and x-axis results in the integration of f w.r.t x. Integral Formulas – Integration can be considered the reverse process of differentiation or called Inverse Differentiation. Integration is the process of finding a function with its derivative. Basic integration formulas on different functions are mentioned here.
