Example LA parallel plate capacitor with circular plates of madius has a capacitance of inf. At 0 it is connected for changing in with a resistor R. M u ssa 2V battery ( 8.3). Calculate mante Deld at a point P. halfway between the centre and the phery of the plates, after 1 - 10 The chance on the capacitor time to CV - expur, where the time constant al to CRI OP-05 FIGURE

A parallel plate capacitor with circular plates of radius 1m has a capacitor of 1nF . At t = 0 , it is connected for charging in series with a resistor R = 1MOmega across a 2V battery. Calculate the magnetic field at a point P , halfway between the cnetre and the periphery of the plates, after t = 10^(-3)sec .

A parallel plate capacitor with circular plates of radius 1m has a capacitor of 1nF . At t = 0 , it is connected for charging in series with a resistor R = 1MOmega across a 2V battery. Calculate the magnetic field at a point P , halfway between the cnetre and the periphery of the plates, after t = 10^(-3)sec .

A parallel plate capacitor with circular plates of radius 1 m has a capacitance of 1 nF. At t = 0, it is connected for charging in series with a resistor R = 1 M Omega across a 2V battery (Fig. 8.3). Calculate the magnetic field at a point P, halfway between the centre and the periphery of the plates, after t = 10^(-3) s . (The charge on the capacitor at time t is q (t) = CV [1 – exp (–t// tau) ], where the time constant tau is equal to CR.)

A parallel plate capacitor with circular plates of radius 1 m has a capacitance of 1 nF. At t = 0, it is connected for charging in series with a resistor R = 1 M Omega across a 2V battery (Fig. 8.3). Calculate the magnetic field at a point P, halfway between the centre and the periphery of the plates, after t = 10^(-3) s . (The charge on the capacitor at time t is q (t) = CV [1 – exp (–t// tau) ], where the time constant tau is equal to CR.)

A parallel plate capacitor with circular plates of radius 1m has a capacitance of 1nF. At t = 0, it is connected for chargeing in series with a resistor R=1 M Omega across a 2V battery (Figure). Calculate the magnetic field at a point P, halfway between the centre and the periphery of the plates, after t=10^(-3)s . (The charge on the capacitor at time t is q(t)=CV[1-exp((-t)/(tau))] , where the time constant tau is equal to CR).

A parallel plate capacitor with circular plates of radius 1 m has a capacitance of 1 nF. At t = 0, it is connected for charging in series with a resistor R = 1 M Onega across a 2V battery. Calculate the magnetic field at a point P, halfway between the centre and the periphery of the plates, after t=10^(-3)s . (The charge on the capacitor at time t is q (t) = CV [1 - exp (-t//tau) ], where the time constant tau is equal to CR.)

A parallel plate capacitor with circular plates of radius 0.8 m has a capacitance of 1 nF. At t = 0, it is connected for charging in series with a resistor R = 1 M Omega across a 4V battery. Calculate the magnetic field at a point P, halfway between the centre and the perpendicular of the plates after t=10^(-3)s . (The charge on the capacitor at time t is q (t) = CV [1 - exp (-t//tau) ], where the time constant tau is equal to CR.)