JEE Advanced 2024: One Month to Go for Exam, Check Important Physics Formulas
IIT JEE Advanced 2024 exam will be held on May 26. With the exam approaching the doorstep, check here some important JEE Advanced physics formulas to have at fingertips. Knowing important formulas reduces the time spent on each question, giving the candidates more time to tackle challenging problems or review their answers in the exam.
JEE Advanced 2024 exam will be held on May 26 and registration for the same will start on April 27. However, IIT Madras has already begun the JEE Advanced 2024 registration for foreign national candidates. JEE Advanced 2024 exam will be held in CBT mode. There will be 2 papers and each paper will have three sections: Physics, Chemistry and Maths.
JEE Advanced is considered to be one of the toughest exams in the world. It is a highly competitive exam for admission to the IITs. Knowing and understanding important formulas can significantly enhance the preparation for this exam.
The struggle starts with lengthy calculations, many formulas can cut down various steps towards getting the correct answer in the JEE Advanced exam. Having important formulas at fingertips saves time during the exam. Candidates can avoid wasting precious minutes trying to recall or derive formulas, allowing them to focus on solving the problem.
Important Physics Formulas for JEE Advanced 2024
Check important Physics formulas for JEE Advanced 2024 below:
JEE Advanced 2024 Physics Topics |
Important Formulas |
---|---|
Kinematics Formulas |
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Newton's Laws of Motion |
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Work, Energy, and Power Formulas |
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Electric Charge and Fields Formulas |
|
Energy of electric dipole |
U = –ρE |
Energy of a magnetic dipole |
U = –μBC |
Electric Charge |
Q = ±ne (where e = 1.60218 ×10−29 C), SI unit of Electric Charge is Coulomb |
Coulomb’s Law |
Electrostatic Force (F) = k[q1q2/r2] and, In Vector Form: →F = k(q1q2) × →r/r3, Where,
|
Electric Current |
The current at Time t: i = limΔt→0 ΔQ/Δt = dQ/dT Where ΔQ and ΔT = Charges cross an Area in time ΔT. SI unit of Current is Ampere (A) and 1A = 1 C/s |
Average current density |
Where, ΔS = Small Area, Δi = Current through the Area ΔS, P = Perpendicular to the flow of Charges, Θ = Angle Between the normal to the Area and the direction of the current. |
Kirchhoff’s Law |
Law of Conservation of Charge: I3 = I1+I2 |
Resistance |
Where, ρ(T) and ρ(T0) are Resistivity at Temperature T and T0 respectively, α = Constant for a given material. |
Lorentz Force |
→F = q[→E +(→v × →B )] Where, E = Electric Field, B = Magnetic Field, q = Charge of Particle, v = Velocity of Particle. |
Magnetic Flux |
Magnetic Flux through Area dS = φ= →B⋅→dS = B⋅dS cosθ Where, →dS = Perpendicular vector to the surface and has a magnitude equal to dS, →B = Magnetic Field at an element, Θ = Angle Between →B and →dS, SI unit of Magnetic Flux is Weber (Wb). |
Straight line Equation of Motion (Constant Acceleration) |
|
Gravitational Acceleration Equation of Motion |
Motion in Upward Direction
Motion in Downward Direction
Projectile Equation of Motion
Where, u = initial velocity, v = final velocity, a = constant acceleration, t = time, x = position of particle. |
Laws of Gravity |
Gravitational force →F = G[Mm/r2]r Where, M and m = Mass of two Objects, r = separation between the objects, ∩r = unit vector joining two objects, G = Universal Gravitational Constant, [G = 6.67 × 10−11Nm2Kg−2] |
Work Done by Constant Force |
Work Done W = →F⋅→S = |→F||→S|cosθ, Where, S = Displacement along a straight line, F = applied force, Θ = Angle between S & F. It is a scalar quantity and the Dimension of work is [M1L2T−2]. SI unit of Work is the joule (J) and 1J = 1N⋅m = Kgm2s−2 |
Kinetic Friction |
Fk = μk⋅N Maximum Static Friction (Limiting Friction): fmax = μs⋅N, Where, N = Normal Force, μk = Coefficient of Kinetic Friction, µs = Coefficient of Static Friction. |
Simple Harmonic Motion |
Force (F) = –kx and k = ω2m Where, k = Force Constant, m = Mass of the Particle, x = Displacement ω2 = Positive Constant. |
Torque |
M = r×F Where, r is the vector from the point P to any point A on the line of action L of F. |
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