A 3.70 MQ resistor and a 1.40 µF capacitor are connected in series with an ideal battery of emf ɛ = 6.00 V. At 2.29 s after the connection is made, what is the rate at which (a) the charge of the capacitor is increasing, (b) energy is being stored in the capacitor, (c) thermal energy is appearing in the resistor, and (d) energy is being delivered by the battery?

An uncharged capacitor and a resistor are connected in series to a source of emf. If Ɛ = 7.00 V, C = 25.0 µF, and R = 100 N, find the following: (a) the time constant of the circuit (b) the maximum charge on the capacitor µC (c) the charge on the capacitor after one time constant

An uncharged capacitor and a resistor are connected in series to a source of emf. If E= 12.00 V, C = 15.0 μF, and R = 100 , find the following: (a) the time constant of the circuit (b) the maximum charge on the capacitor μC (c) the charge on the capacitor after one time constant μC

An uncharged capacitor with C = 33 μF and a resistor with R = 65 Ω are connected in series with a battery of ε = 1.5 V. Express the time constant τ in terms of R and C and use it to calculate the numerical value of τ in microseconds. Express the maximum charge Q on the capacitor in terms of C and ε and use it to calculate the numerical value of Q in microcoulombs.