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CEHookes law/ young’s modulus of elasticity
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MYA-level Physics - Young’s Modulus
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MTYoung's Modulus of Elasticity measures a material's stiffness or resistance to deformation 🔩. It's the ratio of stress (force per unit area) to strain (proportional deformation) within the material's elastic limit 📈.
Think of it like a spring: the higher the Young's Modulus, the stiffer the spring 💪. Common units are Pascals (Pa) or Gigapascals (GPa).
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IEYaad aya physics ?
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VIYoung's Elasticity Modules. (Sorry for the spelling mistake 'modulus'.
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_KQuiz on Young's Modulus
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STYoung's Modulus | दीवार के पार
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PTSederhananya, Modulus Young adalah ukuran seberapa mudah benda dideformasi oleh gaya luar. Modulus young sangat penting untuk engineer dalam menganalisis perilaku struktur suatu material jika dibebani gaya. Hal ini penting pada semua aspek kehidupan di sekitar kita seperti pada bangunan, kendaraan, medis, dll.
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KEModulus young! #kelasmissana #belajarbarengmissana #belajarfisika
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FA#FirstYearPhysics
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STदीवार के पार (Young's Modulus)
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EXHooke’s Law** is a principle of physics that states that the force F needed to extend or compress a spring by some distance x scales linearly with respect to that distance.
Essentially, it describes how "stretchy" or elastic an object is.
### The Formula
The law is typically expressed as:
Where:
* **F** is the restoring force exerted by the material (usually in Newtons, N).
* **k** is the **spring constant**, a measure of the stiffness of the material (N/m).
* **x** is the displacement from the equilibrium position (m).
> **Note:** The negative sign indicates that the restoring force is in the opposite direction of the displacement. If you pull a spring to the right, the force pulls back to the left.
>
### Key Concepts
* **Elastic Limit:** Hooke's Law only holds true as long as the material is not permanently deformed. If you stretch a spring too far, it reaches its "elastic limit" and will no longer return to its original shape.
* **Stress and Strain:** In a broader sense for solids, Hooke's Law relates **stress** (\sigma) and **strain** (\epsilon) using Young's Modulus (E):
### Real-World Applications
* **Spring Scales:** Used for measuring weight.
* **Manometers:** Measuring pressure.
* **Engineering:** Designing buildings and bridges to ensure they can withstand vibrations and loads without permanent deformation.
@explanationeducation
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