HSC 2012-14 MX2 Integration Marathon (archive) (2 Viewers)

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Shadowless

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Re: MX2 Integration Marathon

How do u get those integral symbols
 
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Re: MX2 Integration Marathon

Yeah I ran into trouble with the limits...LHopitals it is!
 

U MAD BRO

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Re: MX2 Integration Marathon

lol you forgot to integrate!



which gives the correct answer


here is a really difficult one:



good luck
lol forgot to integrate, thank u, i fixed it :)

ill have a go at ur soon! once i finish studying for mx1.
 

U MAD BRO

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Re: MX2 Integration Marathon

How do you evaluate an integral "numerically" ???
 

seanieg89

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Re: MX2 Integration Marathon

U MAD BRO keep your integrals at the level of the MX2 integration topic. If you are interested in how to do these yourself, do outside research / ask in extracurricular. This thread is an inappropriate place to post them.

@Rolpsy nice question!

 

deswa1

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Re: MX2 Integration Marathon

Fuuark this thread looks so interesting. Will get involved soon :)
 

U MAD BRO

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Re: MX2 Integration Marathon

=(
everything is MX2 level, in fact, MX2 syllabub is unlimited :p
can u show us how to do these bad ass integrals Sean, please :)
 
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Carrotsticks

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Re: MX2 Integration Marathon

You will never be asked straight out to evaluate special integrals like the Logarithmic, Sine, Gaussian Integrals all in one go. If anything, they will lead you into it.
 
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Re: MX2 Integration Marathon

Yeah, no, UMAD/TheMatrix, no.
 

Carrotsticks

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Re: MX2 Integration Marathon

How do you evaluate an integral "numerically" ???
Sometimes, numerical values are assigned to integrals that would otherwise have no value because the domain of integration contains a point of singularity or a discontinuity.

In which case, a Cauchy Principle Value is assigned.

But like seanieg89 said, try to keep your integrals relatively elementary in nature.
 

U MAD BRO

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Re: MX2 Integration Marathon

Sometimes, numerical values are assigned to integrals that would otherwise have no value because the domain of integration contains a point of singularity or a discontinuity.

In which case, a Cauchy Principle Value is assigned.

But like seanieg89 said, try to keep your integrals relatively elementary in nature.
I'm really interested to know how to do these integrals, I'll post them in extracurricular =)
 
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