Physics Formula Sheet – Electrostatics | Class 12 Notes

Physics Formula Sheet – Electrostatics | Class 12 Notes

Physics Formula Sheet – Chapter 11: Electrostatics


Preparing for Board Examinations, MDCAT, ECAT, NUST, PIEAS, GIKI, UET, FAST, or other competitive entrance tests? This Electrostatics Formula Sheet brings together all the important formulas from Chapter 11 in one organized place.

Instead of searching through lengthy notes, students can quickly revise every important equation related to Electric Charge, Coulomb's Law, Electric Field, Electric Dipole, Gauss's Law, Electric Potential, Potential Difference, Equipotential Surfaces, Capacitance, and Capacitors. Each formula is presented in a clear and student-friendly format, making revision faster and more effective.

Whether you are revising before an examination, solving numerical problems, or preparing for competitive tests, this formula sheet serves as a quick reference guide. It also helps students understand the relationship between different concepts, making problem-solving easier and improving conceptual learning.

At Physics Learning Hub, our goal is to provide comprehensive, syllabus-based, and exam-oriented study material that supports students at every level. Along with this formula sheet, you can also explore detailed chapter notes, solved numericals, derivations, MCQs, conceptual questions, and revision resources designed according to modern learning outcomes (SLOs).


Complete Formula Sheet

Electrostatic Force

F=14πε0q1q2r2F=\frac{1}{4\pi\varepsilon_0}\frac{q_1q_2}{r^2}


Electric Field

E=FqE=\frac{F}{q}
E=14πε0Qr2E=\frac{1}{4\pi\varepsilon_0}\frac{Q}{r^2}


Electric Dipole Moment

p=qdp=qd


Electric Field Due to Dipole

Axial Position

E=14πε02pr3E=\frac{1}{4\pi\varepsilon_0}\frac{2p}{r^3}

Equatorial Position

E=14πε0pr3E=\frac{1}{4\pi\varepsilon_0}\frac{p}{r^3}


Torque on Dipole

τ=pEsinθ\tau=pE\sin\theta


Potential Energy of Dipole

U=pEcosθU=-pE\cos\theta


Electric Flux

Φ=EAcosθ\Phi=EA\cos\theta


Gauss's Law

EdA=Qε0\oint\vec E\cdot d\vec A=\frac{Q}{\varepsilon_0}


Electric Potential

V=WqV=\frac{W}{q}
V=14πε0QrV=\frac{1}{4\pi\varepsilon_0}\frac{Q}{r}


Potential Difference

ΔV=Wq\Delta V=\frac{W}{q}
ΔV=Ed\Delta V=Ed


Electric Field and Potential

E=dVdrE=-\frac{dV}{dr}


Capacitance

C=QVC=\frac{Q}{V}


Parallel Plate Capacitor

C=ε0AdC=\frac{\varepsilon_0A}{d}


Capacitor with Dielectric

C=Kε0AdC=K\frac{\varepsilon_0A}{d}


Energy Stored

U=12CV2U=\frac12CV^2
U=12QVU=\frac12QV
U=Q22CU=\frac{Q^2}{2C}


Capacitors in Series

1C=1C1+1C2+\frac1C=\frac1{C_1}+\frac1{C_2}+\cdots


Capacitors in Parallel

C=C1+C2+C=C_1+C_2+\cdots



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