An anti derivative is the reverse process of differentiation in calculus. It involves finding the original function that was differentiated to obtain a given function.
The purpose of finding an anti derivative is to solve indefinite integrals and evaluate definite integrals in calculus. It helps in finding the total accumulated change over a given interval.
To find an anti derivative, you can use various methods such as the power rule, substitution, integration by parts, and partial fractions. The method used depends on the complexity of the function.
An anti derivative is the reverse process of differentiation, while a derivative is the rate of change of a function at a given point. In other words, an anti derivative gives the original function, while a derivative gives a new function.
Yes, an anti derivative can have multiple solutions. This is because when differentiating a function, the constant term is lost, leading to multiple possible original functions. These solutions can be differentiated back to the same given function.