electrifice
Jun3-08, 12:28 AM
1. The problem statement, all variables and given/known data
Given the magnetic field intensity, H, find E.
H=\hat{y}6cos(2z)sin((2x10^7)t - 0.1x)
2. Relevant equations
\nabla \times E = \frac{- \partial B}{\partial t}
3. The attempt at a solution
Since we have H, we can use the relationship that \muH = B and then take the partial derivative of that with respect to time. That would give us this quantity...
\frac{- \partial B}{\partial t}
Now, how do I get to E-field from that? How do you "uncurl" that?
Given the magnetic field intensity, H, find E.
H=\hat{y}6cos(2z)sin((2x10^7)t - 0.1x)
2. Relevant equations
\nabla \times E = \frac{- \partial B}{\partial t}
3. The attempt at a solution
Since we have H, we can use the relationship that \muH = B and then take the partial derivative of that with respect to time. That would give us this quantity...
\frac{- \partial B}{\partial t}
Now, how do I get to E-field from that? How do you "uncurl" that?