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Rath123
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How can a time constant, in parallel plates, be the original value without changing the capacitor?
The time constant in parallel plates refers to the time it takes for the capacitor to reach 63.2% of its fully charged voltage when a constant voltage is applied across it.
The time constant (τ) in parallel plates can be calculated by multiplying the capacitance (C) of the capacitor by the resistance (R) in the circuit, or τ = R x C.
Keeping the capacitor constant ensures that the only variable affecting the time constant is the resistance, making it easier to accurately calculate and compare results.
Changing the distance between the parallel plates changes the capacitance (C) of the capacitor, which in turn affects the time constant. A larger distance between plates results in a larger capacitance and longer time constant.
No, the time constant in parallel plates is only dependent on the capacitance and resistance in the circuit, and cannot be used to determine the size of the capacitor. Other factors such as the material and geometry of the capacitor also play a role in determining its size.