- #1
anshuiit
- 3
- 0
N-Gin said:First you need to find current and voltage across [itex]R_{2}[/itex] as a function of time. Then you can find the generated heat by using the formula
[tex]W_{2}=\int^{\infty}_{0}V_{2}(t)I_{2}(t)dt,[/tex]
where [itex]V_{2}[/itex] and [itex]I_{2}[/itex] are the voltage and current across resistor [itex]R_{2}[/itex]. As you see, time goes from 0 to infinity (when the capacitor is fully charged).
anshuiit said:can u give me the answer?
Problem 1 on current electricity is a specific problem or question related to the flow of electric charge through a conductor. It may involve calculations, diagrams, or theoretical concepts to be solved or explained.
The problems in "Problem 1 on current electricity" can range from basic calculations of current, voltage, and resistance in a circuit to more complex problems involving Kirchhoff's laws, Ohm's law, and series and parallel circuits.
The key to solving "Problem 1 on current electricity" effectively is to have a strong understanding of the fundamental concepts and equations related to current electricity. It is also important to carefully read and analyze the given problem, draw a clear diagram if needed, and use logical steps to arrive at the solution.
Some tips for solving "Problem 1 on current electricity" include: 1) using the correct units for all quantities (e.g. volts, amps, ohms), 2) double-checking calculations for accuracy, 3) following the correct circuit diagram convention, and 4) breaking down complex problems into smaller, more manageable steps.
Yes, the concepts and equations involved in "Problem 1 on current electricity" are used in many real-world applications, such as designing electrical circuits, calculating power usage, and troubleshooting issues in electrical systems. Understanding and being able to solve these problems can also be useful in everyday life, such as understanding your electricity bill or choosing the right size wire for a DIY project.