Find the energy given from a lightbulb

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Bulb B, rated at 100 Watts, uses four times more energy than Bulb A, which is rated at 25 Watts, when both are operated for the same period. The calculations show that Bulb A consumes 250 Joules in 10 seconds, while Bulb B consumes 1000 Joules. The inclusion of the 120 volts in the problem is primarily to allow for potential comparisons of current usage, although it does not affect the energy consumption directly in this context. The focus remains on the power ratings of the bulbs to determine energy usage. Understanding the relationship between watts, joules, and time is crucial for solving such problems.
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Homework Statement


You have two light bulbs: Bulb A is rated at 25 Watts and Bulb B is rated at 100 Watts. You plug it into a standard light socket that provides a voltage difference of 120 volts.
Which light bulb will use more energy during the same period of time? How many more?

Bulb A = 25 Watts
Bulb B = 100 Watts.

Homework Equations


Watts = Joules/Seconds

The Attempt at a Solution


Bulb A : 25 = Joules/10 seconds , you end up with 250 = x
Bulb B : 100 = Joules/10 seconds , you end up with 1000 = x
Bulb B, 4 times more energy.

The only questions I really have about this are:
Did I get the right solution?
Why was the voltage difference of 120 volts included in the problem for?
Is it just irrelevant information designed to trick an innocent student?
 
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The only other reason I can think of giving you V= 120V is if you decide to compare the currents that each use. In which you will still get that bulb B uses more, since its power output is 100W.
 
Oh that makes sense.
Thank you for the quick reply!
 
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