Write down Maxwell’s equations in differential and integral form
and explain the physics behind each one of them. Modify one of them
to account for the existence of magnetic monopoles.
Write down Maxwell’s Equations (integral notation). Write down a
modified version of Maxwell’s Equations that includes magnetic
monopoles. Use the symbol qm for magnetic change and J for magnetic
current. Hint: Think of symmetry and units.
Write the fundamental postulates of magnetostatic in free space
in differential form.
By making use of the expressions you have written,
a)Write the basic propositions of magnetostatic in integral form
by showing step by step.
b)Discuss whether the magnetostatic field vector is solenoidal
or irrotational. If the magnetic flux vector is not irrotational,
in which case is it irrotational?
what is Maxwell’s Equations, list and name , write in details,
mention the mathematical forms and in physics form, then explian
them by physics? and name and explain any symbols like: B € Q
please make ur hand writing clear
what is Maxwell’s Equations, list and name , write in details,
mention the mathematical forms and in physics form, then explian
them by physics? and name and explain any symbols like: B € Q
please make ur hand writing clear
Derive wave equation for H (eq. 9.7 in the textbook) from
Maxwell’s equations for
source-free region filled with linear, homogeneous, and lossless
material of permittivity ε and
permeability μ.
Write the four Maxwell’s Equations, together with the defining
relationship for the fields (F~ = q(E~ + ~v × B~ ), and give a
short summary of the experimental basis for each and define all
symbols. Then describe Maxwell’s modification of Ampere’s Law and
outline (without mathematical details) how it shows that light is
an electromagnetic wave.
Explain the relationship between Maxwell’s differential and
integral formulations clearly and neatly. I am asking for an
explanation, not derivation. Will give thumbs up. Again please
write legibly. Thank you
Let V = 20x2yz - 10z2 V in free space, (a) Determine the
equations of the equipotential surfaces on which V = 0 and 60 V.
(b) Assume these are conducting surfaces and find the surface
charge density at that point on the V = 60-V surface where x=2 and
z= 1. It is known that 0 V 60 V is the field-containing region, (c)
Give the unit vector at this point that is normal to the conducting
surface and...