Magnetic fields, proving a magnetic field exists. PIS - Inelastic distortion, investigating elasticity, calc spring constant & energy transferred.
🧲 1. Magnetic Fields
🔹 Key Concepts
Magnetic field = region around a magnet where magnetic forces act
Field lines show:
Direction: North → South
Strength: Closer lines → stronger field
🔹 Proving a Magnetic Field Exists
Using iron filings
Sprinkle filings around a magnet → they align along field lines
Using a plotting compass
Place compass near magnet → needle aligns with field direction
Observation
A small magnet can rotate or attract/repel another magnet or magnetic material
Key Tip: Magnetic field is invisible; field lines are a visual tool
⚡ 2. PIS – Physics of Inelasticity & Elasticity
🔹 Inelastic Distortion
Material is stretched beyond elastic limit → does not return to original shape
Energy is dissipated as heat or deformation, not stored
🔹 Investigating Elasticity (Hooke’s Law)
Hooke’s Law:
F=k×xF = k \times xF=k×x
FFF = force applied (N)
xxx = extension (m)
kkk = spring constant (N/m)
Practical Method:
Hang weights on a spring
Measure extension for each weight
Plot force vs extension → straight line if elastic
Calculate spring constant:
k=Fxk = \frac{F}{x}k=xF
🔹 Energy Transferred (Elastic Potential Energy)
E=12kx2E = \frac{1}{2} k x^2E=21kx2
EEE = energy stored (J)
kkk = spring constant (N/m)
xxx = extension (m)
Key Tip: Only applies within elastic limit
🔗 Big Links
Magnetic fields → invisible forces → shown with compass or iron filings
Inelastic vs elastic → elastic stores energy, inelastic loses energy
Hooke’s Law → linear relationship between force and extension
Energy stored → linked to spring constant and extension squared
⭐ Exam Tips
Draw magnetic field lines, label N → S
For elasticity, always check if material returns to original shape
Include units:
Force (N), extension (m), spring constant (N/m), energy (J)
Use graphs to find spring constant from slope