Find the equivalent capacitance (in 𝜇𝐹) of the following network of capacitors between points A and B.(All the values of capacitances in the figure are in 𝜇𝐹)

Equivalent capacitance of the combination between point A and B as shown in the figure below is

Find the equivalent resistance between points A and B of the network shown below.a) 6 Ωb) 7 Ωc) 4 Ωd) 10 Ω[1 mark]

Three identical capacitors are connected in series to give an equivalent total capacitance of 30 µF, what is the capacitance of each capacitor?*1 point90 µF10 µF60 µF20 µF

Three capacitors of capacitance C1 = 3.85 𝜇F, C2 = 2.20 𝜇F, and C3 = 4.95 𝜇F are connected in series. A potential difference of ΔVb = 84.0 V is maintained by a battery.Find the equivalent capacitance of the series of capacitors and the charge on each capacitor.Ceq  =  𝜇FQ  =  𝜇CDetermine the effect on the equivalent capacitance of reducing the second capacitance to 0.1 times its previous value.Ceq

Two capacitors (C1 = 8.00 µF and C2 = 13.0 µF) are now connected in series and to a 9.00-V battery.(a) Find the equivalent capacitance of the combination. µF(b) Find the potential difference across each capacitor.V1 = What is the relationship between the charges on each capacitor and the charge that would exist on an equivalent capacitor? VV2 = V(c) Find the charge on each capacitor.Q1 = µCQ2 = µC