Question #182695

  A current-carrying circular plate with A= 32.2 m2 is inclined at 34° with the Earth’s field direction. If the magnitude of the magnetic field is 48 125 nT, solve for the (a) angle between the normal to the surface and the B vector, and the (b) magnetic flux through the antenna

 


1
Expert's answer
2021-04-21T20:23:04-0400

We have given,

B=48.125nT=48.125×109TB = 48.125nT= 48.125\times 10^{-9}T

A=32.2m2A = 32.2 m^2

θ=34\theta = 34^\circ

a.) Angle between the normal to the surface and the B vector =90θ=9034=56= 90- \theta = 90-34 = 56^ \circ


b.) We know flux ϕ\phi can be given as, ϕ=BAcosθ\phi = BAcos\theta


ϕ=48.125×109×32.2×cos56\phi = 48.125 \times 10^{-9} \times 32.2 \times cos56^ \circ


ϕ=866.53×109\phi = 866.53 \times 10^{-9} Wb


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