Finding reaction force in english | circular block in inclined plane | equilibrium Equations | Gate

Finding reaction force in english | circular block in inclined plane | equilibrium Equations | Gate
In this video i discussed and analyze reactions in a circular block which kept in incline plane.
In engineering mechanics, we examine the forces and moments acting on the block, typically under equilibrium conditions.
Please like our video and share to your friends
If you have any doubt Please share you doubt in comment box
Also watch my different subjects video
Follow the link of playlist
Till my uploaded video is
Strength of materials
Engineering mechanics
Mathematics-3
Thermal engineering
Many more subject in future I am going to upload.
Here conjugate block based concepts you can view to click the link given below
• Gate | reaction force ...
This involves:
Free Body Diagram (FBD) Draw the block and include all applied forces, reactions at the contact point and any other relevant details like dimensions and angles.
Equilibrium Equations: Applied the conditions of static equilibrium:
- Sum of all horizontal forces equals zero.
- Sum of all vertical forces equals zero.
- Sum of all moments about any point equals zero.
Solve the Equations by Useing the equilibrium equations to solve for the unknown reactions.
Analyzing reactions in a circular block involves drawing a free body diagram, identifying forces, and applying static equilibrium equations to solve for unknown reactions. Essential for understanding how forces are distributed and ensuring structural stability in engineering mechanics.
#EngineeringMechanics #StaticEquilibrium #StructuralAnalysis #ForceDistribution #FreeBodyDiagram
#equilibriuminengineeringmechanics
#equilibriumsystemofforces
#howtofindconjugateballreaction
#lami'stheorembasedsums
#equilibriumofcircularblockinenglish #findingreactionforinclineplane #Gate #engineeringmechanics #automobileengineering
---
This covers the essential steps and concepts involved in determining reactions in a incline circular block.