Wednesday

April 16, 2014

April 16, 2014

Posted by **Alice** on Tuesday, October 28, 2008 at 1:55pm.

a. Show that dP/dJ=(2-(B(2J+1)^2)/kT)exp(-BJ(J+1)/kT)

b. Show that P exhibits a maximum and determine the expression for Jmax

c. Find the value of P when J=0 and the limiting value of P when J becomes large(infinity).

- Maths -
**Count Iblis**, Tuesday, October 28, 2008 at 5:09pmI would skip a) and do b) by differentiating Log(P). For positive P, Log(P) has a maximum at a point if and only if P is maximal there.

**Related Questions**

Maths - Rearrange for T and J; n=(2J+1)exp(-(BJ(J+1))/(KT)) where B and K are ...

Math - Rearrange for J; n=(2J+1)exp(-(BJ(J+1))/(KT)) where T, B and K are ...

diffrential - show that s(t)=exp(-kt) can be written in the form s(t)=2^(-kt/ln(...

Maths - Transform the following relationships/funtions into linear form and ...

maths - 1) Suppose that an insect crawls in a plane in a path given in polar ...

physics - A car starts from rest with a velocity given by v=kt^3 where k is a ...

Physics - Air resistance acting on a falling body can be taken into account by ...

Calculus II - What is sin(i) -- (sin of the imaginary number, i) What is cos(i...

(expi)^i - This question is not well defined. By 'expi' do you mean exp(i)? In ...

differential equations - Suppose the fraction of a cohort of aids patients that ...