Posted by **Anonymous** on Saturday, November 8, 2008 at 4:53pm.

use the rule that says

limit of (e^h - 1)/h = 1 as h approaches 0

to show that the limit of [ln(x+h) -lnx]/h as h approaches 0 = 1/x, where x>0

## Answer this Question

## Related Questions

- Differential Calculus - use the rule that says limit of (e^h - 1)/h = 1 as h ...
- Differential Calculus - use the rule that says limit of (e^h - 1)/h = 1 as h ...
- Calculus - Could someone please help me with these questions;I was having ...
- Calculus - Find the limit as x approaches infinity of (lnx)^(1/x). This unit is ...
- Calculus - 1. Evaluate the function at the given numbers (correct to six ...
- calculus verify answer - Evaluate the limit: Limit as x approaches 6 from the ...
- Calculus - 1. Use the Taylor series to calculate the limit. Problem: limit as x ...
- Algebraic limits - The limit as x approaches infinity. (1)/(5^x) The limit as x ...
- Calculus - Find limit as x approaches 1 5/(x-1)^2 A. 0 B. Negative infinity C. 5...
- Calculus - Another one I'm not sure about is the limit as x approaches infinity ...

More Related Questions