In the circuit, what are the burnt out appliances, ammeters and voltmeters equivalent to? Are they wires or switches?

In the circuit, what are the burnt out appliances, ammeters and voltmeters equivalent to? Are they wires or switches?


Analysis: in circuit analysis, ammeter is equivalent to wire, voltmeter is equivalent to open circuit. Circuit connection must follow two principles: can not cause short circuit of the whole circuit, burn out the power or ammeter; at least one electrical appliance can work. According to the above requirements, put each option into the question to determine the correct answer
A if a, B and C are ammeters, closing the switch circuit will short circuit and the bulb will not light;
B
If a, B and C are all voltmeters, closing the switch circuit is equivalent to breaking the circuit, and the bulb is not on;
C
If B is an ammeter, a and C are both voltmeters, and the switch bulbs L1 and L2 are connected in series. The ratio of a and C is 1:3, and the voltage at both ends of the series circuit resistor is proportional to its resistance value, that is, the ratio of the two lamp resistors is 1:3. According to the formula P = UI, the ratio of the actual power of the two lamps is 1:3;
D
If B is a voltmeter, a and C are ammeters, close switch bulbs L1 and L2 in parallel. The ratio of a and C is 1:3, and the branch current of parallel circuit is inversely proportional to its resistance, that is, the ratio of filament resistance of two lamps is 3:1. According to the formula P = u2r, the ratio of actual power of two lamps is 1:3
So choose D
Comments: there are three steps to solve this problem: according to the position of ammeter and voltmeter to determine the circuit connection mode, according to the voltage and current relationship of series parallel circuit to get the size relationship of resistance, using the relationship between power and resistance of series parallel circuit to get the ratio relationship of actual power consumed by two lamps



The resistance of a section of conductor is 6 Ω, and the current passing through it is 0.5 A. what is the voltage at both ends of the conductor at this time?


According to Ohm's law I = u / R
U = I * r = 0.5A * 6 Ω = 3V
So the voltage at both ends of the conductor is 3V