NEB Class 11 • Physics • Study Guide
Elasticity Study Guide: NEB 11 Physics
Build a dependable route from force and geometry to stress, strain, modulus and material limits using diagrams, experimental evidence and spaced retrieval.
- Diagnostic separates concept, unit and graph gaps
- Six focused sessions with measurable outputs
- Experiment plan, error log and readiness test
Turn content into performance
How this study guide fits the concept chapter
The Elasticity concept guide explains stress, strain, moduli and material curves. This page schedules their practice. The CDC Grade 11 Physics page remains the Nepal scope checkpoint.
The OpenStax institutional treatment separates tensile, bulk and shear deformation. Your study evidence should do the same; formula recall without identifying deformation is fragile.
Start with evidence
A 20-minute Elasticity diagnostic
- Define stress and strain with SI units.
- Explain stiffness versus strength.
- Convert 2 mm² to m².
- Predict wire extension when radius doubles.
- Choose a modulus for length, volume and shape change.
- Label linear, elastic, plastic and fracture regions on a sketch.
- Explain why Hooke’s law cannot be extrapolated indefinitely.
| Observed error | Gap | Repair |
|---|---|---|
| Strain written in metres | Definition | Write ΔL/L₀ with cancelled units |
| Area conversion wrong | Geometry/SI | Square the complete mm-to-m factor |
| Uses Y for volume change | Model selection | Match length, volume and shape cards |
| Calls rubber “more stiff” | Vocabulary | Separate modulus from elastic range |
| Extends straight line beyond yield | Model limit | Mark the proportional region first |
Three models, one pattern
The stress–strain–modulus map
Young’s modulus
Normal stress divided by longitudinal strain: length change.
Bulk modulus
Pressure change divided by fractional volume change: compression.
Shear modulus
Tangential stress divided by shear strain: shape change.
For every model, write: applied stress, corresponding strain, modulus and validity condition. This repeated pattern reduces disconnected memorisation while preserving the physical differences.
Six focused sessions
A practical Elasticity learning sequence
| Session | Focus | Evidence |
|---|---|---|
| 1 | Elastic/plastic, stiffness/strength | Eight comparison explanations |
| 2 | Stress, strain and SI geometry | Ten unit and area conversions |
| 3 | Young’s modulus | Derive and solve wire-extension scaling |
| 4 | Bulk and shear moduli | Model-selection cards and two examples each |
| 5 | Stress–strain graphs and energy | Annotate two unseen curves |
| 6 | Experiment and timed mixed set | Graph, slope, uncertainty and error log |
Use 50 minutes: eight for closed-book retrieval, ten for targeted explanation, twenty-seven for problems and graphs, five for error logging. Begin each session with one older question.
Read before calculating
A stress–strain graph routine
- Read axis quantities, units and scale.
- Find the initial straight region.
- Calculate its gradient using widely separated points.
- Identify proportional, elastic, yield and fracture features only if supported by the graph.
- Interpret area as work per volume, not total work.
- State whether unloading information is shown or merely assumed.
The OpenStax stress–strain discussion shows that different materials have characteristic curves. Do not label every bend with a memorised name when the data do not establish it.
Gradient example
In a straight region, stress rises from 0 to 1.2×108 Pa while strain reaches 6.0×10−4. Y = gradient = 2.0×1011 Pa. Use the origin only if the plotted relationship supports it.
Plan a safe investigation
Determine Young’s modulus of a wire
Measure original wire length L, diameter at several orientations and positions, and extension ΔL under a series of safe loads. Calculate cross-sectional area from the mean diameter. Add loads gradually within the school apparatus limit, never stand under suspended masses, and follow teacher supervision.
For each load, calculate F = mg, stress F/A and strain ΔL/L. Plot stress vertically against strain horizontally. The gradient of the initial straight region estimates Young’s modulus. Use a best-fit line rather than one pair of adjacent points.
| Risk/source | Control or improvement |
|---|---|
| Falling load | Stable stand, catch tray, eye/foot clearance and supervision |
| Diameter uncertainty | Micrometer, zero check and repeated orientations |
| Small extension | Long wire, suitable scale/pointer and no parallax |
| Permanent stretch | Stay within elastic range and check unloading |
| Temperature change | Keep conditions stable and avoid heating wire by handling |
Uncertainty in diameter matters strongly because A ∝ d². Explain this sensitivity in evaluation instead of listing “human error.”
Choose the first equation
Model-selection drills
For a hanging wire, start with tensile stress and strain. For fluid compressed equally from all directions, start with pressure and fractional volume change. For a block whose top slides sideways, start with tangential stress and shear strain. For energy stored in a linearly stretched specimen, start with graph area ½σε.
Create cards with situation on the front and four items on the back: deformation type, stress, strain and modulus. Include incomplete prompts where original length, area or volume is missing; state what extra measurement is needed.
Scaling card
Two wires share material and length. Wire B has twice the diameter and carries twice the force. Since ΔL ∝ F/d², B’s extension is 2/4 = one half of A’s.
Repair the cause
Elasticity error log and spaced review
Use labels: vocabulary, geometry, unit, model, graph, limit and algebra. “Used mm² as 10−3 m²” is geometry/unit. “Used Young’s modulus for pressure compression” is model. “Continued linear equation beyond yield” is limit.
Next day
Redo the error with one changed dimension.
After three days
Mix one Young, bulk, shear and graph question.
After seven days
Explain an unseen stress–strain curve without notes.
Transfer
Predict changes before recalculating.
Readiness
Exam checklist and self-test
- Deformation type is identified before formula choice.
- Area conversion is squared correctly.
- Stress has Pa units and strain is dimensionless.
- The relevant linear elastic assumption is stated.
- Graph gradient and area have physical meanings.
- Final trend agrees with force, length, area and modulus scaling.
Readiness means at least 80% on a fresh mixed set, correct graph labels and no repeated unit/model error after delayed review. For online or physical NEB tuition, call 9846662070 with the diagnostic and error log.
Frequently asked questions
Questions about studying Elasticity
What should I revise first?
Revise force balance, area and volume units, graph gradient and basic energy before modulus calculations.
How can I remember three moduli?
Match them to length, volume and shape change, then rebuild each as corresponding stress divided by strain.
Why should I practise graphs separately?
A graph tests model limits, slope and energy meaning that a single substitution question may not reveal.
How do I improve experimental answers?
Name measured quantities, plot stress against strain, use a best-fit slope, address diameter sensitivity and include safety.
How often should I revise?
Retest errors after one, three and seven days with changed dimensions or an unseen graph.
Where can I get help with NEB Elasticity?
For current online or physical tuition options, call 9846662070 and confirm timetable, class mode, teacher availability and fees.
References and next steps
Sources and related study guides
- CDC Nepal: Physics Grade 11
- OpenStax: Stress, Strain and Elastic Modulus
- OpenStax: Elasticity and Plasticity
- OpenStax: Chapter 12 Problems
- PhET: Masses and Springs
Next study Heat & Temperature and connect thermal expansion to material stress. Scope and sources were checked on 2 August 2026; follow current CDC, NEB and college instructions if requirements change.
Rebuild formulas from definitions
A derivation and comparison workbook
Begin every page with σ = F/A and ε = ΔL/L. From Y = σ/ε, recover ΔL = FL/(AY). Replace A with πd²/4 to see why ΔL = 4FL/(πd²Y). This chain is more reliable than memorising several unrelated wire formulas.
Make a comparison grid. At fixed material and load, double length: extension doubles. Double diameter: extension becomes one quarter. Use two parallel identical wires: total area doubles, so extension halves. Put two segments in series: extensions add. State the arrangement before using a proportionality.
Connect Elasticity to Physical Quantities and dimensional checks. Stress and every elastic modulus have pressure dimension ML−1T−2, while strain is dimensionless. Energy density ½σε has J m−3, equivalent to Pa.
Series comparison
Two segments carry the same tension. Segment 1 has L, A and Y; segment 2 has 2L, 2A and the same Y. Their extensions FL/(AY) and F(2L)/(2AY) are equal, so total extension is twice either segment’s value.
Finish with a boundary question: if the stress–strain graph bends beyond the proportional region, the constant-gradient relation cannot be applied across the entire interval. Write “linear elastic model no longer valid” before considering new data.
Weekly oral check: Choose one unseen object and explain what force acts, which area resists it, what deformation should be measured, and which modulus could apply. Then state the linear-range assumption and one reason the real material may depart from the model. This spoken sequence tests model selection before calculation and exposes vocabulary gaps quickly.
Record the explanation, listen once, and correct every ambiguous quantity name.
Ask about online or physical tuition
For focused Class 11 and Class 12 subject tuition, lesson clarification, worked-example practice and exam preparation, call 9846662070. Class mode, timetable, teacher availability and fees should be confirmed directly before enrolment.
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