TFM
Oct16-08, 02:44 PM
1. The problem statement, all variables and given/known data
Determine Div E and Curl E for each of the following vector fields:
\vec{E} = (\hat{x} - \hat{z})cos(3(x - z))
\vec{E} = (\hat{x} + \hat{z})sin(3y)
2. Relevant equations
N/A
3. The attempt at a solution
I can do the div and curl, but I am uncertain what the hat x and y are representing. They normally mean vectors, but I haven't seen them put togther like that? if there was just one letter in hat, I would know that it is, for examle, \hat{x}sin(x) the div would be cos(x), but I confused by the two hats together. Any ideas?
TFM
Determine Div E and Curl E for each of the following vector fields:
\vec{E} = (\hat{x} - \hat{z})cos(3(x - z))
\vec{E} = (\hat{x} + \hat{z})sin(3y)
2. Relevant equations
N/A
3. The attempt at a solution
I can do the div and curl, but I am uncertain what the hat x and y are representing. They normally mean vectors, but I haven't seen them put togther like that? if there was just one letter in hat, I would know that it is, for examle, \hat{x}sin(x) the div would be cos(x), but I confused by the two hats together. Any ideas?
TFM