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Calculus 2: Improper Integral Problem

I need someone who can solve the following math problem:

Find the exact value of the improper integral for: 1/(x^12+1) from -∞ to ∞

I know the answer to the question, so I will know if you have done it correctly. I simply need help working out the problem.

You must be able to show every step leading to the answer to the problem and can only use skills learned in a standard calculus 2 class. You also must be able to explain each step to me.

To prove you read this whole project and understand what I am asking, please begin your message with "Integration".

Thank you,

Miles

Habilidades: Engenharia, Matemática

Ver mais: find mathematics, find math answer, solve math, Mathematics problem , calculus, answer calculus, integral calculus, math solve, math calculus, math integration, integration math, students use skills knoldege, great problem solving skills

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( 0 comentários ) United States

ID do Projeto: #6831857

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bernardinoS

Hello Miles, I offer an elaboration of the integration you are asking for by means of both canonical approaches applicable to this class of problems, which are (i) partial fraction decomposition of the rati Mais

$30 USD em 1 dia
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3.4

21 freelancers estão ofertando em média $26 para este trabalho

gitapodder1989

I am a top ranking freelancer of statistics and mathematics in freelancer.com and excellent in both the subjects. I am M.Sc. in mathematics. I have done a lot of similar jobs before. Please, check employer's feedback o Mais

$40 USD em 1 dia
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6.0
SUog

Integration I have calculated your integral. The numerical answer is 2.02303 and it can be analytically represented as a product of two gamma functions. There are at least two ways to arrive at the answer, I believe Mais

$25 USD em 1 dia
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5.6
VolKa

Hi. I am sure I can do this. Regards.................................................................

$30 USD em 1 dia
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5.4
itachi23

A proposal has not yet been provided

$35 USD em 1 dia
(22 Comentários)
4.8
sambestsolutions

Hi "Integration". I am an Engineering undergraduate with exceptional skills in mathematics. I solved your problem and It should be in gamma function. and the approximate value is 2.02... to two decimal places. ans Mais

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4.7
oramy

Integration. Hi, am graduated in mathematics. I can help you with the assignment. I am available immediately. Contact me and talked about details.

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4.0
SharjeelSohail

A proposal has not yet been provided

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zarnescugeorge

I can help you right away! Have a nice day! .

$20 USD in 0 dias
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2.8
rafaelnadal

Hello I am Software Engineer and Expert in Problem solving so you can consider me for this project thanks integration

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2.7
iWillSolutions

A proposal has not yet been provided

$50 USD in 7 dias
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ahmsak

Hello Sir... I'm already done with this... please award me the project and pay me 10$ and I'll send the solution. after that you can send the 10$... okay? thank a lot.

$20 USD in 0 dias
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vishnu31jan

Hi ... I am Gold medalist mechanical engineer from National Institute of technology. I got A+ in mathematics during my college .I have solved this question in my college days . I am 110% sure that the answer will be Mais

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1.3
momosheng

Intergration Hello,sir.I'm a master.I got 145(total 150) in my entrance academic math exam to master.

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0.8
titanium009

"Integration". I am a student of mathematics from a reputed university. I would like to avail this job. sms.niser.ac.in/students/imsc. Looking forward for your message.

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0.3
mathsworld

Hi Dear, I am PhD (Mathematics). I have a very wast experience in my field and i can do it in time. my quality is my work.

$25 USD em 1 dia
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0.0
usrnamethatrocks

Hello, Miles The integration part. I have to make it short, but I hope understandable: First, we transform the integral using substitution x^12 = t and change integration limits from 0 to +infinity (the integral is Mais

$10 USD in 3 dias
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0.0
danail100

Hello I have extensive background in mathematics. I have been studying it for more than 10 years and I'm currently a PhD student.

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merve0038

Bir öneri henüz sağlanmadı

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XavZ88

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lalchandra

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