Voltage Drop Formula (Charging):
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Definition: This calculator determines the voltage across a capacitor in an RC circuit during the charging phase.
Purpose: It helps electronics engineers, students, and hobbyists analyze and design RC timing circuits.
The calculator uses the charging formula:
Where:
Explanation: The formula describes how the capacitor voltage rises exponentially toward the input voltage when charging through a resistor.
Details: Understanding RC circuits is fundamental for timing applications, filtering, and signal processing in electronics.
Tips: Enter the input voltage, time duration, resistance, and capacitance. All values must be positive numbers.
Q1: What is the time constant (τ) in an RC circuit?
A: τ = R×C (in seconds). It's the time required to charge to ~63.2% of input voltage.
Q2: How does this differ from the discharging formula?
A: Discharging uses \( V_c = V_0 \times e^{-t/RC} \) where \( V_0 \) is initial voltage.
Q3: What happens when t = 5RC?
A: The capacitor is considered fully charged (~99.3% of \( V_{in} \)).
Q4: Can I use this for AC circuits?
A: No, this is for DC circuits. AC analysis requires considering impedance.
Q5: Why is my result so small with large capacitors?
A: Large C values create large RC time constants, so voltage changes more slowly.