Voltage effects on power dissipated

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The discussion focuses on the relationship between voltage and power in a resistive element, specifically a light bulb rated at 100W at 140V. If the voltage is doubled to 280V, the current would also increase, leading to a power output of 200W, assuming the light bulb's resistance remains constant. However, the resistance of the bulb changes with temperature, complicating this relationship. Light bulbs are designed for illumination, not as precise resistors, and exceeding their voltage rating can cause overheating or failure. Therefore, it's advised to use a higher wattage bulb for increased power rather than simply increasing the voltage.
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Trying to find the relationship between voltage and power across a resistive something.

Using a lightbulb if the bulb was rated at 100W when 140 Volts is used, what would happen to the power if the voltage was doubled? (assuming the light bulb doesn't explode)
 
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If the light bulb doesn't explode, it obeys V=IR and P=VI.
 
Light bulbs aren't aware of Ohm's law.
The current would probably go up between 5% and 100%. Current would depend on rating of light bulb.
Unless of course the light bulb used a carbon filament, then the current would more than double.
 
Other then electronics 101...Watts = V^2/R ... but lightbulbs are specifcally made to give off light - not be resistors.

What C-P is alluding to is that the element of the light bulb is a resistor - but the resistance varies greatly with temperature. Tungsten has a Positive Temp Coefficent - as the temp goes up the resistance goes up. A carbon element has a negative TC (as do Diodes ) so as the temp goes up the resistance goes down -

Precision resistors usually have a specific rating for this TCR.

Soooo - the better question would be - how doe the resistance of a light bulb vary over voltage - that totally depends on the lightbulb!
 


The relationship between voltage and power across a resistive element is described by Ohm's Law, which states that power (P) is equal to the product of voltage (V) and current (I), or P = VI. Therefore, if the voltage is doubled, the power will also double, assuming the resistance of the element remains constant.

In the case of the lightbulb, if it is rated at 100W when 140V is used, the current flowing through it can be calculated using Ohm's Law as I = P/V = 100/140 = 0.71A. If the voltage is doubled to 280V, the current will also double to 1.42A, resulting in a power of 200W (P = VI = 280 x 1.42 = 200W).

It is important to note that this relationship only holds true for resistive elements, as the power dissipated in other types of elements (such as capacitors or inductors) can be affected by factors such as frequency and phase difference between voltage and current.

Additionally, it is important to consider the limitations of the lightbulb and not exceed its rated voltage, as this can lead to overheating and potentially cause the bulb to explode. In cases where higher power is needed, it is recommended to use a higher wattage bulb rather than increasing the voltage.
 
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