A uniform magnetic field B=B*t(B* is a constant) fills a cylindrical volume of radius R,then the potential difference in the conducting rod PQ acting as a chord in the face of cylinder due to electrostatic field is:

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meghala · Answer

E=-Dphi/dt =AdB/dt where A=area of the triangle sandwiched between the ends of the rods and the radii connecting the centre with ends area=1/2*base*altitude E=-db/dt(l/2)rootR^2-(l/2)^2

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A uniform magnetic field B=Bt(B is a constant) fills a cylindrical volume of radius R,then the potential difference in the conducting rod PQ acting as a chord in the face of cylinder due to electrostatic field is:

A uniform magnetic field B=Bt(B is a constant) fills a cylindrical volume of radius R,then the potential difference in the conducting rod PQ acting as a chord in the face of cylinder due to electrostatic field is:

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A uniform magnetic field B=B*t(B* is a constant) fills a cylindrical volume of radius R,then the potential difference in the conducting rod PQ acting as a chord in the face of cylinder due to electrostatic field is:

A uniform magnetic field B=B*t(B* is a constant) fills a cylindrical volume of radius R,then the potential difference in the conducting rod PQ acting as a chord in the face of cylinder due to electrostatic field is:

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A uniform magnetic field B=Bt(B is a constant) fills a cylindrical volume of radius R,then the potential difference in the conducting rod PQ acting as a chord in the face of cylinder due to electrostatic field is:

A uniform magnetic field B=Bt(B is a constant) fills a cylindrical volume of radius R,then the potential difference in the conducting rod PQ acting as a chord in the face of cylinder due to electrostatic field is: