An improper expression: 2 is an exponent.
P = VI
V = IR
P = (IR)I
P = I^2R
The power dissipated by a resistance ' R ' carrying a current ' I ' is [ I2R ].I2R = (4.5)2 x (3.5) watts = 70.875 joules per second5.5 minutes = (5.5 x 60) = 330 secondsEnergy = (power) x (time) = (70.875) x (330) = 23,388.75 joules
Power dissipated = I2R 0.022 x 1000 = 0.4 watts
The windings heat up due to I2R power losses and the iron cores heat up due to induced eddy current losses.
Manipulate the following equation, to make I the subject: P = I2R, where P = power, I =current, and R = resistance.
With the secondary not supplying any load, there is no secondary current and the primary current will be a low-value magnetising current. So, the copper losses, (I2R) will be insignificant.
Power consumed by a resistance is I2R
The power dissipated by a resistance 'R' carrying a current 'I' is [ I2R ]. The power is dissipated as heat, and you can see from [ I2R ] that for a given current, it's directly proportional to 'R'.
To lower the I2R losses
V2/r=p i2r=p vi=p
to reduce current and the resulting I2R waste of power.
P = I2R Where: P = power loss I = current R = resistance
P=I2R=(59mA)2(8.2kohms)= 28.5443W
The formula for calculating the power dissipated in a resistor, known as the i2r power, is P I2 R, where P is the power in watts, I is the current in amperes, and R is the resistance in ohms.
The relationship between power dissipation (P), current (i), and resistance (r) in an electrical circuit is represented by the equation P i2r. This equation shows that power dissipation is directly proportional to the square of the current and the resistance in the circuit.
The power dissipated by a resistance ' R ' carrying a current ' I ' is [ I2R ].I2R = (4.5)2 x (3.5) watts = 70.875 joules per second5.5 minutes = (5.5 x 60) = 330 secondsEnergy = (power) x (time) = (70.875) x (330) = 23,388.75 joules
Due to corona effect virtually conductor size is increase and therefor resistance in transmission line is decreases.so I2R losses will decreases...
V = IR, so an alternate would be P = I2R