An electric heater with a resistance of 15 acts on a potential difference of 120
The answer is The current intensity is found through I=V÷R and it will be equal to 8.0A, as for the energy consumed orbit E=I²×R×t= 2.9×10⁴.
An electric heater with a resistance of 15 runs on a voltage of 120 volts. This is a common question asked in high school science classes. To calculate the current passing through the heater resistance, the equation I = V/R can be used. This will give 8 A as the current passing through the heater resistance. The energy expended in the impedance can be calculated using the equation E = I2Rt, where t is the time. Therefore, the energy consumed during this period will be 20 J.
An electric heater with a resistance of 15 runs on a voltage of 120 volts. This means that when a voltage of 120V is applied across its terminals, it will cause a current of 8A to flow through the heater. The energy expended in the heater is equal to I²Rt, where I is the current, R is the resistance, and t is the time. This can be calculated as 8² x 15 xt, which gives 960 t. Therefore, a 15 resistor electric heater operates at 120 volts and consumes 960 tons of energy in the process.
An electric heater with a resistance of 15 works at a voltage of 120 volts. This question is common in high school science classes. The current through the heater can be calculated using Ohm's Law: I = V/R. This means that the current passing through the heater is 8 A. The power consumed by the heater can be calculated using the formula E = I2Rt. This means that the energy consumed in the impedance is 20 joules.
