Monday
October 20, 2014

Homework Help: College Calculus

Posted by Mandy on Monday, March 24, 2008 at 8:05pm.

Suppose the series An (from n=1 to INF) is known to be convergent. Prove that series 1/(An) (from n=1 to INF) is a divergent series.

I have no idea what to do... please help!

Answer this Question

First Name:
School Subject:
Answer:

Related Questions

Calculus - series: n=1 to n=inf of 6/(n^3-4) convergent or divergent?
Pre-calculus - Which of the following series is divergent? a) 1+3(1/4)+9(1/4)^2+...
algebra - Can someone please help me with this problem? Thanks! Evaluate the ...
Calculus 2 - Hello, I don't know what test to use for this series: Determine the...
calculus - With power series, is an endpoint convergent if you plug it back into...
calculus - is this correct? use the integral test to determine if this series is...
Calculus - Show that the following series is absolutely convergent: Summation ...
Calc 2 - Is the series convergent or divergent? n=1 series to infinity (-1)^n...
Calculus - By recognizing each series below as a Taylor series evaluated at a ...
Calculus - Suppose that f(x), f'(x), and f''(x) are continuous for all real ...

Search
Members