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Education > School Homework help > Re: Derivative ...
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Re: Derivative Problem

by Jean-Marc Gulliet <jeanmarc.gulliet@[EMAIL PROTECTED] > Aug 22, 2006 at 07:27 AM

Bobby Armstrong wrote:
> Hello, i need help with this one pronlem,
> 
> I need to know the derivative to this equation and the equation to the
line 
> that crosses tan to point (0,1)
> 
> f(x) = 1 / (x+1)
> 
> The answer i keep getting i know isnt right as you can see or i wouldnt
be 
> asking people on here.
> 
> Thanks so much for the time,
> Bobby 
> 
> 
You could use the quotient rule [1], that is
(u/v)' = (v*u' - u*v')/(v^2)

In your case, f(x) = 1/(x + 1), you can write u = 1 and v = (x + 1). 
Therefore, we have u' = (1)' = 0 since u is a constant and
v' = (x + 1)'
    = (x)' + (1)' -- Addition rule
    = 1 + 0
    = 1

Thus the derivative of f(x)is going to be

f'(x) = ((x + 1)*0 - 1*1)/(x + 1)^2 = -1/(x + 1)^2

HTH,
Jean-Marc

[1] 
http://archives.math.utk.edu/visual.calculus/2/quotient_rule.4/index.html
 




 10 Posts in Topic:
Derivative Problem
"Bobby Armstrong&quo  2006-08-21 21:41:43 
Re: Derivative Problem
David Moran <dmoran21@  2006-08-21 22:04:00 
Re: Derivative Problem
"Bobby Armstrong&quo  2006-08-21 22:25:32 
Re: Derivative Problem
FML <NoSpamForMe@[EMAI  2006-08-21 23:15:01 
Re: Derivative Problem
"Bobby Armstrong&quo  2006-08-21 23:18:44 
Re: Derivative Problem
Jean-Marc Gulliet <jea  2006-08-22 07:27:28 
Re: Derivative Problem
The World Wide Wade <w  2006-08-21 22:46:00 
Re: Derivative Problem
"Doc" <dr_ro  2006-08-22 05:17:01 
Re: Derivative Problem
Frederick Williams <Fr  2006-09-03 08:45:39 
Re: Derivative Problem
"Pubkeybreaker"  2006-09-04 00:47:16 

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tan12V112 Sat Nov 22 6:03:32 CST 2008.