. A conductor of length 𝐿 moves at a steady speed vat right angles to a uniform magnetic field
of flux density 𝐵. Show that the e.m.f. 𝐸 across the ends of the conductor is given by the
equation 𝐸 = 𝐵𝑙𝑣.
Here l is the length of the conductor, B is the magnetic field, and v is the velocity.
The conductor is moving at 900 to a magnetic field.
This conductor is covering a distance "\\triangle s" in time "\\triangle t" at 900 to the magnetic field of the flux density, B.
Hence, "E=\\frac{\\triangle \\phi }{\\triangle t}" , but we know that "\\phi =BA"
"E=\\frac{\\triangle (BA) }{\\triangle t}"
"E=Bl\\frac{\\triangle s}{\\triangle t}" , "\\frac{\\triangle s}{\\triangle t}" is the velocity
"E=Blv"
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