Recent content by julian92
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J
Integrate (x^3)sqrt(x^2 + 8) dx - Homework Solution
I didn't really take a look at your solution But in order to solve the integral ,, just substitute >>> u = 8 + x^2 it's straight forward ;)- julian92
- Post #3
- Forum: Calculus and Beyond Homework Help
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J
Find the arc length of f(x) (x^(5/4))/5
just make the integral like this >>> int of (1/4)Sqrt(16+ Sqrt(x)) dx then you can substitute >> u = 16 + sqrt(x) it'll be easy ;)- julian92
- Post #4
- Forum: Calculus and Beyond Homework Help
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Mastering Tricky Integrals: Solving sqrt(cot[x])dx with a Substitution
Ahaaaa ,, that's entirely awesome :D thanks soooooo much ,, to all of you guys :) now ,, i can go to rest :)- julian92
- Post #19
- Forum: Calculus and Beyond Homework Help
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Mastering Tricky Integrals: Solving sqrt(cot[x])dx with a Substitution
But i can't factor (x^4)+1 i mean it's (x^4)+1 ,, not (x^4)-1 i don't know how to use partial fractions with that !- julian92
- Post #18
- Forum: Calculus and Beyond Homework Help
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Mastering Tricky Integrals: Solving sqrt(cot[x])dx with a Substitution
hey guys ,, i managed to make the integral look like this [2][int{1/(1+(u^4)) du}] would that be any good !- julian92
- Post #15
- Forum: Calculus and Beyond Homework Help
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Mastering Tricky Integrals: Solving sqrt(cot[x])dx with a Substitution
at what step exactly?! and how can i do that ?! would you please show me how :) :blushing:- julian92
- Post #14
- Forum: Calculus and Beyond Homework Help
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Mastering Tricky Integrals: Solving sqrt(cot[x])dx with a Substitution
it tried it ,, it would also give me : (constant) times int{Sqrt(tan w) dw}- julian92
- Post #12
- Forum: Calculus and Beyond Homework Help
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Mastering Tricky Integrals: Solving sqrt(cot[x])dx with a Substitution
are you sure about the partial fractions? ,, because i didn't enjoy any ! i got the Integral of (2(y^2) / (1 + y^4))dy !- julian92
- Post #11
- Forum: Calculus and Beyond Homework Help
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Mastering Tricky Integrals: Solving sqrt(cot[x])dx with a Substitution
Umm ,,, i tried what you said ,, i think that will turn the integral back to itself :S except i'll get Integral of Sqrt(tan(x))dx I'm really stuck now :biggrin: Thanks by the way I appreciate it :D and if you get any ideas i'll be glad to try some :)- julian92
- Post #8
- Forum: Calculus and Beyond Homework Help
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Mastering Tricky Integrals: Solving sqrt(cot[x])dx with a Substitution
I think that won't work ,, bcoz i'll get Integral of (Sqrt(u)/(1+u^2))du then what the next step?! i also tried integration by parts after the step u mentioned ,, but it just gets more complicated :confused: More Help Is Appreciated :)- julian92
- Post #3
- Forum: Calculus and Beyond Homework Help
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Finding the area of a circle using integration
You can always get the radius from circle equations ! However, all circle equations are integrated by trigonometric substitution and it can also be done by integration by parts but that is a bit tricky!- julian92
- Post #2
- Forum: Calculus and Beyond Homework Help
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Mastering Tricky Integrals: Solving sqrt(cot[x])dx with a Substitution
a bit tricky integral! Homework Statement Integral of (sqrt(cot[x])dx) Homework Equations I just need a hint :) The Attempt at a Solution- julian92
- Thread
- Bit Integral
- Replies: 18
- Forum: Calculus and Beyond Homework Help
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Integrating a Circle: Contour Integration Technique
I'm really not sure about the difference of the two :S Does each one have a different method of integration? Thanks in advance :)- julian92
- Post #5
- Forum: Calculus and Beyond Homework Help
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Integrating a Circle: Contour Integration Technique
thanx for the reply :smile: well ,, the thing is that I'm not really good at contour integration ,, I've been searching for a text to study contour integration for ages ,, and still can't find one with good details and examples and still don't know when to use contour integration! and...- julian92
- Post #3
- Forum: Calculus and Beyond Homework Help
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Integrating a Circle: Contour Integration Technique
Homework Statement integrating a circle ,, my main question is that, can we integrate it by contour integration technique ? and if yes ,, would you please show me how :) or just give me a hint :D Thanks is advance :-) Homework Equations y^2 + x^2 = a^2 where a= r suppose...- julian92
- Thread
- Circle
- Replies: 4
- Forum: Calculus and Beyond Homework Help