- #1
Noo
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Solved. Thanks.
Last edited:
meiso said:The simplest way to solve that indefinite integral is to realize that
[tex]\frac{d}{dx}tan x = sec^{2}x[/tex] , and try a u-substitution from there...
Noo said:It's just -(2+u)^{-1} for u=tanx, right? And thanks for the reply.
Integration is a mathematical process that involves finding the area under a curve. It is used to solve problems involving rates of change, such as velocity, acceleration, and growth.
A little integration problem is a simple mathematical problem that involves finding the area under a curve using integration. It is usually used to introduce students to the concept of integration and its applications.
To solve a little integration problem, you need to first identify the function that represents the curve and its limits of integration. Then, you can use various integration techniques, such as substitution, integration by parts, or the fundamental theorem of calculus, to find the area under the curve.
Integration has various applications in science, engineering, economics, and other fields. It is used to solve problems involving rates of change, such as finding the distance traveled by an object with a changing velocity or determining the growth rate of a population.
Like any other mathematical concept, integration may seem difficult at first, but with practice and understanding of the underlying principles, it can be mastered. It is important to have a good foundation in algebra and calculus before learning integration.