liampope:
1300 watt divide 230 = 5.7A
1300 watt divide 240 = 5.41A
the more voltage with the same current is LESS amps as there are more volts to divide the amps by!
I suggest you read that again "...the same current is less amps..."!!!!
I am at loss to understand why so many people think that with domestic electrical heating and lighting appliances the power drawn is constant regardless of the supply voltage. To achieve that requires an active, ie, electronically controlled, switching, power supply, as are used in induction hobs, computers, and other domestic electronics. They could, and in some cases are, also used in more sophisticated electronically controlled heating or lighting devices (including some electronic 12V halogen lighting supplies), but in the main, when we are talking about normal, resistive, heating/lighting loads powered directly from the mains feed or via a normal mains transformer, then the current drawn is directly proportional to the applied voltage.
That type of relationship is expressed by a formula of the form A=KB+C, where K is a constant and C is a fixed (offset) value In this case, A = voltage, B= current, C=0 (ie. if there are no volts applied there is no current) and the CONSTANT K, is the resistance. This gives us Ohms Law directly: V=IR.
Resistive loads have a fixed resistance (ignoring temperature effects). So if you change the voltage, the current changes in direct proportion. Double the voltage and you double the current, which gives you 4 times the power.
If anyone can't see why that is, then try a few examples and, as an exercise, see if you can derive the equations for determining power given the resistance and one only of applied voltage or current flowing for a purely resistive load (let's keep it simple)