When the voltage at both ends of the circuit remains unchanged, the resistance value increases by 2 Ω, and the current becomes 2 / 3 of the original value, what is the original resistance value

When the voltage at both ends of the circuit remains unchanged, the resistance value increases by 2 Ω, and the current becomes 2 / 3 of the original value, what is the original resistance value


Let the original resistance be R Ω and u unchanged
Because I = u / R
So u / (R + 2) = 2 / 3I
U/(R+2)=2/3(U/R)
U/(R+2)=2U/3R
3RU=2U(R+2)
3R=2(R+2)
3R=2R+4
3R-2R=4
R = 4 (Euro)



In a circuit with constant voltage, the current will increase as the resistance increases__________


In a circuit with constant voltage, the current will decrease as the resistance increases



Explore the resistance of the current and voltage at both ends of the circuit fault


If there is voltage or current at both ends of the resistance, it means that the circuit is open or the resistance is damaged. If there is current or voltage, it means that the resistance is short circuited



Why does the resistance increase, the current decrease and the voltage increase in the circuit
There is a problem. The voltmeter measures the sliding rheostat. The resistance of the sliding rheostat gradually increases, and the current through it slowly decreases, but the voltage increases. Why?
Also, Ohm's law can't explain superconductivity? I = V / R, then when r = 0, isn't the current equal to 0? It's not in line with the reality? Please help me to explain


The resistance of sliding rheostat increases. According to Ohm's law, the more voltage liquid is added to both ends of sliding rheostat, but don't forget that its resistance is also increasing. You can see that the electromotive force in the circuit remains unchanged, but the total resistance increases, so the current decreases. You see the problem one sidedly
As for I = V / R, when the resistance becomes infinitesimal, that is, when you say 0, limv / R is infinite, that is, the current is infinite, not 0