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jderulo
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Pls can anyone explain how the attached picture was worked out?
Thanks
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You should be able to work this integral out by using what you learned in Calc I.jderulo said:Hi
Pls can anyone explain how the attached picture was worked out?
Thanks
SteamKing said:You should be able to work this integral out by using what you learned in Calc I.
Treat TC as a constant and take TB to be the variable of integration.
After you find the antiderivative, substitute the limits and use the rules of logarithms to obtain the final result. That's all there is to it.
BTW, if you haven't learned this, ##\int \frac{dx}{x}= ln\,x + C##
Just how much integral calculus have you studied?jderulo said:Bit confused as the equation isn;t in the format ##\int \frac{dx}{x}= ln\,x + C## ??
The attached picture represents a mathematical concept called integration, which is a method used to find the area under a curve.
Integration is helpful in various fields of science such as physics, engineering, economics, and biology. It allows us to calculate important quantities like displacement, velocity, force, work, and probability.
The two main types of integration are definite and indefinite. In definite integration, the boundaries of the area are specified, while in indefinite integration, the integration process results in a general formula with an arbitrary constant, which can be used to find different specific solutions.
The steps to solve an integration problem are as follows:
To improve your integration skills, you can practice solving different types of integration problems, learn and understand different integration techniques, and make use of resources such as textbooks, online tutorials, and practice questions. It is also helpful to have a strong foundation in basic algebra and trigonometry.