Rearrange the following steps to determine the equivalent resistance of resistors in parallel: (a) Calculate the reciprocal of each resistance. (b) Find the reciprocal of the total resistance. (c) Add the reciprocals. (d) Identify parallel resistors.

Rearrange the following to reflect the correct derivation of drift velocity: (a) v_d = (eEτ)/m (b) F = eE (c) v_d = aτ (d) a = F/m

Arrange the following steps in order to calculate the magnetic field at the center of a current-carrying loop: (a) B = (μ₀I)/(2r) (b) dB = (μ₀Idl sinθ)/(4πr²) (c) Integrate dB over the entire loop (d) Apply Biot-Savart Law

Rearrange the order to show the process of charging a capacitor in a RC circuit. (a) Current decreases. (b) Voltage across capacitor increases. (c) Charge accumulates on the plates. (d) Switch is closed.

Rearrange the following in order of the steps to find the equivalent capacitance in series: (a) Find the reciprocal of total capacitance. (b) Add the reciprocals. (c) Identify series capacitors. (d) Find the reciprocal of each capacitance.

Rearrange to demonstrate the process of electromagnetic induction (a) Changing magnetic field (b) Induced EMF (c) Magnetic flux changes (d) Current is generated

Rearrange steps for calculating energy stored in an inductor: (a) E = 1/2 LI^2 (b) Integrate power over time. (c) P = VI (d) V = L(dI/dt)

Arrange the following to represent the operation of a transformer (a) EMF is induced. (b) Changing magnetic flux. (c) Alternating current is applied. (d) Voltage is stepped up/down.

Rearrange these equations demonstrating the behavior of AC circuits (a) Z = sqrt(R^2 + (X_L - X_C)^2) (b) X_L = ωL (c) X_C = 1/(ωC) (d) V = IZ

Rearrange steps to determine magnetic force on a moving charge: (a) F = qvBsinθ (b) Find the angle between v and B (c) Determine charge velocity vector (d) Calculate cross-product of v and B.