Integration sidetracks

  • Thread starter Deleted member 4993
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Deleted member 4993

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You are making this waaaay too difficult.

[imath]x = sec( \theta )[/imath]

So [imath]x^2 - 1 = sec^2( \theta ) - 1 = tan^2( \theta )[/imath]

and [imath]dx = sec( \theta ) ~ tan( \theta ) ~d \theta[/imath]

Your integral turns into
[math]\int \dfrac{dx}{(x^2 - 1)^{3/2}} = \int \dfrac{ sec( \theta ) ~ tan( \theta ) ~ d \theta }{(tan^2( \theta ))^{3/2} }[/math]
See what you can do with this.

-Dan
I have been going round in circles on this and any help would be greatly appreciated
Dan, now you are going to make the lad go in circles counter-clockwise and make him cry for his uncle......

Now, at least he will run around in the (+) direction.
 
To all admins:
I apologize for including a url in my above post. I just remembered that urls are not allowed. I guess it was overlooked since it was a fake url anyways.
 
Steven,

you have to overlook his "post colonial" air of superiority - he has not been taught better.
Subhotosh Khan remains a pompous fool, but that is his problem and I will leave it for him to solve.

That said, as a result of Dr Petersen's and Topsquark's advice I have cracked the problem. So many thanks to them.
 
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That's very generous of you Dan.
I on the other hand will ask Subhotosh to issue a warning to borchester.
 
But he's OUR pompous fool

(No one has called me a pompous fool Why am I being neglected?)
 
Is that another new rule?

:confused:

[imath]\;[/imath]
It's not a new rule. Actually rethinking it, it is not a rule at all. What is a rule is that you can't use a url that goes to a business.
 
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