Alternating Current (AC) is a vital chapter in NEET Physics that deals with electric current and voltage varying sinusoidally with time. AC is extensively used in household and industrial applications, making it an important topic for both conceptual understanding and numerical problem-solving in NEET. This chapter connects AC voltage and current, reactance, impedance, power, and resonance. Mastering the formulas for AC circuits, including RMS and peak values, reactance, impedance, and power factor, is essential for solving NEET questions efficiently. This guide provides a structured and comprehensive overview of all key formulas and concepts in Alternating Current.
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In an AC circuit, the instantaneous voltage and current are given by:
v(t) = V₀ sin(ωt)
i(t) = I₀ sin(ωt)
Where:
V₀ and I₀ are peak voltage and current
ω = 2πf is the angular frequency
t = time
Key points for NEET:
Current and voltage vary sinusoidally
Peak values and RMS values are different and often asked in problems
RMS voltage: V_rms = V₀ / √2
RMS current: I_rms = I₀ / √2
Average power over a cycle: P_avg = V_rms I_rms cosφ
Where φ = phase difference between voltage and current.
Key points:
RMS values are used for calculating real power in AC circuits
Average current or voltage over a full cycle is zero
Inductive reactance: X_L = ω L
Capacitive reactance: X_C = 1 / (ω C)
Impedance in series LCR circuit: Z = √(R² + (X_L - X_C)²)
Key points for NEET:
Impedance determines current in AC circuits
Phase difference φ = arctan((X_L - X_C) / R)
Instantaneous power: p(t) = v(t) i(t) = V₀ I₀ sin²(ωt + φ)
Average power: P = V_rms I_rms cosφ
Maximum power occurs when φ = 0, i.e., in resonance
Key points:
Power factor cosφ is crucial for AC power calculations
Useful for solving problems in R, L, and C circuits
Resonant frequency: f₀ = 1 / (2π √(LC))
At resonance: X_L = X_C → Z = R → I = I_max
Voltage across L and C can exceed applied voltage at resonance
Key points for NEET:
Resonance condition is often tested in numerical problems
Maximum current flows at resonance
Purely Resistive Circuit:
Current in phase with voltage (φ = 0)
Purely Inductive Circuit:
Current lags voltage by 90° (φ = 90°)
Purely Capacitive Circuit:
Current leads voltage by 90° (φ = -90°)
Key points:
Phase relationships are important in AC circuit questions
Helps in solving LCR series and parallel circuit problems
Instantaneous power: p(t) = V I sin(ωt + φ)
Average power: P_avg = V_rms I_rms cosφ
Reactive power: Q = V_rms I_rms sinφ
Apparent power: S = V_rms I_rms
Key points for NEET:
P = S cosφ relates real, reactive, and apparent power
Phase angle φ is essential for understanding power factor
These formulas help NEET aspirants:
Calculate RMS, peak, and instantaneous values of voltage and current
Solve AC circuit problems with resistors, inductors, and capacitors
Analyze resonance, impedance, and phase relationships
Calculate average, reactive, and apparent power in circuits
Key formulas to remember:
v(t) = V₀ sin(ωt), i(t) = I₀ sin(ωt)
V_rms = V₀ / √2, I_rms = I₀ / √2
X_L = ω L, X_C = 1 / (ω C), Z = √(R² + (X_L - X_C)²)
P_avg = V_rms I_rms cosφ, φ = arctan((X_L - X_C)/R)
Resonance: f₀ = 1 / (2π √(LC)), I_max at resonance
Memorizing these formulas ensures efficient problem-solving in NEET exams.
Alternating Current concepts are widely applied in:
Household electricity supply (AC)
Transformers for voltage conversion
AC motors and generators
Resonance in radio and communication circuits
Power factor correction in industrial circuits
Connecting theory with practical applications enhances understanding and retention for NEET aspirants.
Understand Conceptually – Focus on RMS, peak values, reactance, impedance, and phase difference.
Create a Formula Sheet – Include LCR series formulas, resonance, and power factor.
Use Diagrams – Draw phasor diagrams, LCR circuits, and resonance curves.
Regular Revision – Frequent practice ensures quick recall during exams.
Connect with Real Life – Relate AC circuits to household electricity and electrical devices.
Alternating Current is a high-yield chapter for NEET Physics that connects voltage, current, impedance, resonance, and power. Mastering AC voltage and current, RMS values, reactance, impedance, phase relationships, and resonance allows students to solve both numerical and conceptual problems efficiently. Understanding the physical significance of each formula, visualizing phasor relationships, and revising regularly enhances confidence, accuracy, and speed. This guide provides NEET aspirants with a structured approach to learn, revise, and master Alternating Current effectively, making it an essential resource for exam success.