Lesson Notes By Weeks and Term v4 - SHS 3

Properties of Materials

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Subject: Manufacturing Engineering

Class: SHS 3

Term: 2nd Term

Week: 10

Grade code: 3.1.2.LI.2

Strand code: 1

Sub-strand code: 2

Content standard code: 3.1.2.CS.1

Indicator code: 3.1.2.LI.2

Theme: Manufacturing Materials and Technologies

Subtheme: Properties of Materials

Lesson Video

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Performance objectives

Lesson summary

Welcome, future engineers! Look around our communities in Ghana. From the scaffolding used to construct new buildings in our cities to the chairs and baskets made in our local craft villages, we rely on materials to build our world. But how do we know if a material is strong enough for the job? Why is bamboo used for scaffolding but steel is used for the beams inside the concrete? This lesson will answer these questions by exploring a crucial mechanical property: tensile strength. We will learn how to measure the ability of a material to resist being pulled apart. We will focus on a material you see every day—bamboo—and understand scientifically why it is so remarkably strong.

Lesson notes

This section breaks down the core scientific principles needed to understand tensile testing. a. What are Mechanical Properties? Mechanical properties describe how a material responds to applied forces. When we push, pull, twist, or bend a material, its mechanical properties determine if it will deform, stretch, or break. Tensile strength is one of the most important mechanical properties. b. Stress (σ) Stress is the measure of the internal force acting within a material per unit of area. When you pull on a material (apply a tensile force), that force is distributed over the material's cross-sectional area. Definition: Stress is Force divided by the original Cross-sectional Area. Formula: $$σ = F / A_0$$ Where: σ (sigma) is the stress. F is the applied force, measured in Newtons (N). A₀ is the original cross-sectional area of the sample, measured in square meters (m²). Units: The unit of stress is Newtons per square meter (N/m²), which is also called a Pascal (Pa). Since engineering stresses are very large, we often use Megapascals (MPa), where 1 MPa = 1,000,000 Pa.

Evaluation guide