![]() ![]() In mathematical form, the integral of e^ax is: The formula of the integral of e ax contains the integral sign, coefficient of integration, and the function as sine. In simple words, we can say that finding the integration of e ax is a process of reversing the derivative of e^ax. The function e^ax is an exponential function and the integral of e is also known as its reverse derivative with respect to the variable involved. ![]() The integral of e^(ax) is an antiderivative of the e^ax function which is equal to e^ax/a. You will also understand how to compute the e^ax integral by using different integration techniques. This article will teach you what is integral to an exponential function e^ax. Integrals can handle almost all functions, such as trigonometric, algebraic, exponential, logarithmic, etc. This process is defined as finding an antiderivative of a function. The process of integration calculates the integrals. It is categorized into two parts, definite integral and indefinite integral. In calculus, the integral is a fundamental concept that assigns numbers to functions to define displacement, area, volume, and all those functions that contain a combination of tiny elements. ![]()
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