Please fully explain 7) Consider three capacitors: C1 6 nF, C2 12 nF, C3 21 nF...
Please fully explain 8) Consider three resistors: R1-6 Ω, R2-12 Ω, R3-21 Ω a) Connect the three resistors in a circuit (make a circuit drawing) such that the effective resistance is the smallest it can be: b) Are the three resistors above connected in series, parallel, or some other combination? parallel. c) What is the effective resistance of this circuit that has the smallest effective resistance using these three resistors? 3.36 S2 d) Connect all three resistors in a circuit...
Three capacitors with capacitances C1, C2, and C3 are connected in different ways. Which of the following statements concerning the equivalent capacitance C is incorrect? Question 20 options: 1) C is the same no matter how C1, C2, and C3 are connected. 2) C is smallest if C1, C2, and C3 are connected in series. 3) C depends on how C1, C2, and C3 are connected. 4) C is greatest if C1, C2, and C3 are connected in parallel.
Three capacitors, C1-5.00 AuF, C2-2.00 AμF, and C3 7.00 AuF, are connected together. Find the effective capacitance of the group for the following situations. (a) if they are all in parallel AuF (b) if they are all in series
An engineer has three different capacitors of unknown capacitance. She labels them C1, C2, and C3. First, she connects C1 to a battery, and the charge on C1 is q1 = 30.6 µC. Then, she disconnects and discharges C1, and connects it in series with C2. When she connects this series combination of C2 and C1 across the battery, the charge on C1 is q2 = 22.5 µC. The engineer disconnects the circuit and discharges both capacitors. Next, she connects...
Three capacitors of capacitance C1=3.50 μF, C2 =9.00 μF, and C3=12.0 μF are connected to a 40.0 V battery as shown in the figure. Calculate the charge on C3. 2.45×10-4 C Y Calculate the voltage across C1. You can use your answer to the previous problem to find the voltage across C3, and then find the voltage across C1. Or you can find the charge across the parallel combination of C1 and C2, then find the voltage.
Three capacitors, C = 211 nF, C2 = 697 nF and C3 = 8 uF, are connected in series across a D.C. voltage source of 273 volts. Calculate the total charge, QT, held on the three capacitors. Answer: Ouc Omc
The figure shows a network of three capacitors, C1 = 3.0μF, C2 = 4.0μF, and C3 = 8.0μF, connected to a constant applied potential Vacacross terminals a and c. The capacitors in the network are fully charged, and the charge on C2 is60.0μC. a. What is the charge (in units of μC) on capacitor C3? b. What is the value (in units of μF) of the equivalent capacitance Cacof the three-capacitor network between points a andc? c. What is the...
Q6: Three capacitors are connected to a battery. Their capacitenc are C1=3C, C2-C, C3=5C. a) What is the equivalent capacitance of this set of capacitors? b) Rank the capacitors according to the potential differences across them from largest to smallest. c) Rank the capacitors according to charge they can store from largest to smallest.
2. A student connects three capacitors G = 4.50 pF,C2 = 5.20 uF, C3 = 6.20 uF to a 6.00 V battery. a. The three capacitors are connected in series across the battery. i. Find the equivalent capacitance of the circuit. ii. Calculate the total charge stored in the combination. b. The three capacitors are now connected in parallel. i. What is equivalent capacitance? ii. What is the energy stored by the combination of the capacitors? 3. A graph of...
Three capacitors C1 = 11.8 µF, C2 = 23.0 µF, and C3 = 28.9 µF are connected in series. To avoid breakdown of the capacitors, the maximum potential difference to which any of them can be individually charged is 125 V. Determine the maximum potential difference across the series combination.