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r_maths
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http://img62.imageshack.us/img62/1393/graph005tm7.png
http://img49.imageshack.us/img49/2026/graph006td1.png
http://img49.imageshack.us/img49/2026/graph006td1.png
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Do you see an error here?r maths said:[tex]k=p^{\frac{3}{2}}[/tex]
so
[tex]p= k^{\frac{3}{2}}[/tex]
Mystic998 said:And you'll get an extraneous solution, but which one is right will be fairly clear when you get them. Look at bounds of your integration. Then look at the k's you get.
Factorising integration is a method used to simplify complex integrals by breaking them down into smaller, more manageable parts. It involves identifying common factors within the integral and factoring them out.
Factorising integration is important because it allows for easier evaluation of integrals, particularly those that are complex and difficult to solve using traditional methods. It also helps to identify patterns and relationships within integrals, making them more understandable and easier to work with.
The steps involved in factorising integration include identifying common factors within the integral, factoring them out, and then using algebraic manipulation and integration rules to simplify the remaining integral.
Factorising integration can be used to solve a wide range of integrals, including polynomial, rational, and trigonometric integrals. It is especially useful for integrals with factors that can be factored out, such as common terms or terms that can be rewritten in a different form.
Yes, there are limitations to factorising integration. It may not work for all integrals, particularly those with irrational or transcendental functions. In addition, some integrals may require multiple rounds of factorising to simplify completely, which can be time-consuming and complex.