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Declare a variable u and substitute it into the integral: Differentiate u = 4x + 1 and isolate the x term. This gives you the differential, du = 4dx. Substitute du/4 for dx in the integral: Evaluate the integral: Substitute back 4x + 1 for u:
The General Power Rule for Integration It is the exact opposite of the power rule for differentiation. When we take the integral of the function, we first add 1 to the exponent, and then divide the term by the sum of the exponent and 1. After we have done this to each term, we add a constant at the end.
Integration is a way of adding slices to find the whole. Integration can be used to find areas, volumes, central points and many useful things. But it is easiest to start with finding the area under the curve of a function like this: What is the area under y = f(x) ?
6:15 12:55 Suggested clip How to Integrate Quickly ~ 11 Speedy Integrals Using the 'Chain YouTubeStart of suggested clipEnd of suggested clip How to Integrate Quickly ~ 11 Speedy Integrals Using the 'Chain
0:33 5:04 Suggested clip How to Integrate Quickly ~ 5 Speedy Integrals Using Basic Patterns YouTubeStart of suggested clipEnd of suggested clip How to Integrate Quickly ~ 5 Speedy Integrals Using Basic Patterns
For this reason, when we integrate, we have to add a constant. So the integral of 2 is 2x + c, where c is a constant. A "S" shaped symbol is used to mean the integral of, and dx is written at the end of the terms to be integrated, meaning "with respect to x". This is the same "dx" that appears in dy/dx .
30:04 33:51 Suggested clip Definite Integral Calculus Examples, Integration - Basic Introduction YouTubeStart of suggested clipEnd of suggested clip Definite Integral Calculus Examples, Integration - Basic Introduction
Integration is a method of adding values on a large scale, where we cannot perform general addition operation. There are different integration methods that are used to find an integral of some function, which is easier to evaluate the original integral.
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