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Nortilus
26-09-2014, 12:50 PM
Hi,
I really need some help with some math I'm having trouble with. PM me if you can and I'll send you an email address or facebook friends request. Getting desperate.
Thanks

LewisM
26-09-2014, 01:12 PM
Post it here - you'll be surprised.

Nortilus
26-09-2014, 01:16 PM
ok

ʃ{e^2x/5+e^2x}dx

so the (intergral of e to the power of 2x over 5 + e to the power of 2x) dx

LewisM
26-09-2014, 01:21 PM
GRRRR integration and log... not my area sorry!

Nortilus
26-09-2014, 01:30 PM
this is spose to be math B equivilent and know one knows it.

julianh72
26-09-2014, 01:32 PM
There are two possible interpretations of your problem, depending on where the implied parentheses go:

Do you mean:

ʃ{(e^(2x))/5+e^(2x)}dx

or:

ʃ{e^(2x/5)+e^(2x)}dx

See attached - hope this helps!

Nortilus
26-09-2014, 01:44 PM
written like this (see attached)

Nortilus
26-09-2014, 01:45 PM
sorry that its sideways. straight from phone

julianh72
26-09-2014, 02:07 PM
There are THREE (or more!) possible interpretations of your problem, depending on where the implied parentheses go:

ʃ{(e^(2x))/(5+e^(2x))}dx = ln(e(2x) + 5) / 2

See attached!

mithrandir
26-09-2014, 03:53 PM
Julian you left out a "^" on the RHS.
Going by Josh's handwritten version that's what he meant. If you go to the LaTeX test site http://arachnoid.com/latex/ and paste in:

\int{\frac{e^{2x}}{{5+e^{2x}}}dx} \rightarrow \frac{\ln(5+e^{2x})}{2}

you'll get Julian's image - or something equivalent (commutative law).

GeoffW1
26-09-2014, 05:04 PM
Good stuff Julian. Takes me back to those late nights studying

Cheers