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Problem 2 (1D random walk) Consider a large number of molecules starting at x = 0 undergoing a 1D random walk (i.e. diffusing in 1D). Each time step these molecules move a distance of 5 um (either left or righ and the molecules move with a speed of 800 µm/s.

Problem 2 (1D random walk) Consider a large number of molecules starting at x = 0 undergoing a 1D random walk (i.e. diffusing in 1D). Each time step these molecules move a distance of 5 um (either left or righ and the molecules move with a speed of 800 µm/s.

MATLAB: An Introduction with Applications
MATLAB: An Introduction with Applications
6th Edition
ISBN:9781119256830
Author:Amos Gilat
Publisher:Amos Gilat
Chapter1: Starting With Matlab
Section: Chapter Questions
Problem 1P
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Problem 2 (1D random walk) Consider a large number of molecules starting at x = 0 undergoing a 1D random walk (i.e. diffusing in 1D). Each time step these molecules move a distance of 5 µm (either left or righ and the molecules move with a speed of 800 µm/s. QUESTION 9 E. If initially there are 1030 molecules diffusing, how many have gone the maxim possible distance (most likely)? E
Transcribed Image Text:Problem 2 (1D random walk) Consider a large number of molecules starting at x = 0 undergoing a 1D random walk (i.e. diffusing in 1D). Each time step these molecules move a distance of 5 µm (either left or righ and the molecules move with a speed of 800 µm/s. QUESTION 9 E. If initially there are 1030 molecules diffusing, how many have gone the maxim possible distance (most likely)? E
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