Magnetic field in a plane electromagnetic wave is given by `bar(B) = B_(0)"sin"(kx + omegat)hat(j)T` Expression for corresponding electric field will be
Magnetic field in a plane electromagnetic wave is given by vecB = B_0 sin ( kx + omega t ) hatj T expression for corresponding electric field will be where c is speed of light .
Magnetic field in a plane electromagnetic wave is given by vec B=B0sin(kx+ωt)ˆjT Expression for corresponding electric field is ( Given speed of light =c)
Magnetic field of an electromagnetic wave is vecB=12 x 10^(-9) sin(kx - omega t)hatk (T). The equation of corresponding electric field should be
Magnetic field in a plane electromagnetic wave is given by B_y = (10^-7 T) sin (10^3pix + 2pi×10^11)hatj Then expression of electric field will be
The magnetic field in the plane electromagnetic wave is given by B_(z)=2xx10^(-7) sin(0.5xx10^(3)x+1.5xx10^(11)t) tesla. The expression for electric field will be:
The electric and magnetic field of an electromagnetic wave is
The magnetic field in a plane electromagnetic wave is given by B= (200 (mu) T) sin [(4.0 xx (10^15)(s^-1)(t-(x/c))]. Find the maximum electric field and the average energy density corresponding to the electric field .
The magnetic field in a plane electromagnetic wave is given by B = 200 (muT) sin 4 xx 10'^(-5)s^(1) (t-x//c) . Find the maximum magnetic and electric fields.
The electric and magnetic field of an electromagnetic wave are:
