Numerical on conical deformation || Solid mechanics || Question 1...

Dive into this engaging problem-solving session where we analyze the elongation of a steel cone under its own weight. This detailed numerical covers all essential steps to determine the deformation of a vertically fixed steel cone. Here's the problem we solve in this video:
Question:
A steel cone having a base diameter of 15 cm and length 8 m is connected vertically at one of its ends with fixed support. If the density of steel is 8000 kg/m³ and modulus of elasticity is 205 GPa, determine the elongation of the cone.
Follow along as we apply engineering mechanics and material strength principles to calculate the deformation accurately. Learn how to solve complex questions like this step-by-step!
Key highlights:
Calculation of elongation for a conical structure
Understanding the role of self-weight and material properties
Application of modulus of elasticity and density in deformation analysis
#Conical deformation #EngineeringNumerical #StrengthOfMaterials #EngineeringMechanics #MaterialScience #ConeElongation #StressAndStrain #EngineeringTutorial #TutorJerryAcademy #EngineeringConcepts
Watch now and master conical deformation analysis!

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