Frictional Forces on Screws EXAMPLE PROBLEM // Step By Step Process Explained // Equations Included

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  • čas přidán 19. 01. 2021
  • In this video I go through an example problem of solving for the required torque on a screw to achieve the required compression from the clamp. I go through the problem step by step and give the equations involved.
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Komentáře • 11

  • @mathieufranchimont9789
    @mathieufranchimont9789 Před rokem +1

    Hey, thank you for the video. Why did you wrote the radius in mm and then in m in your equations? Thanks in advance, Mathieu.

    • @studentengineering
      @studentengineering  Před rokem

      Great question! The force W was in newtons and I wanted the answer M in newton meters instead on newton millimeters so I converted the radius to meters for that third equation that I wrote.

  • @stanjames4548
    @stanjames4548 Před 7 měsíci +1

    when to use when subtracting angle

    • @studentengineering
      @studentengineering  Před 7 měsíci +1

      Great question! This video explains that:
      czcams.com/video/fUt9YDNMeRY/video.htmlsi=KpS66fbjFHFyva1J

  • @kennethrevilla4163
    @kennethrevilla4163 Před 3 lety +1

    why did you sum up the angle? isn't it a self locking screw?

    • @studentengineering
      @studentengineering  Před 3 lety +1

      When the impending motion is in the opposite of W then it doesn’t matter whether or not the screw is self locking.

  • @jjjjjjjjj2476
    @jjjjjjjjj2476 Před rokem +1

    Why didn't you convert the radius when calculating the thether angle?

    • @studentengineering
      @studentengineering  Před rokem

      Convert the radius to what?

    • @jjjjjjjjj2476
      @jjjjjjjjj2476 Před rokem

      @@studentengineering isn't metres?

    • @studentengineering
      @studentengineering  Před rokem

      The radius can stay in millimeters. It doesn’t have to be changed to meters.

    • @anjalpaudel8713
      @anjalpaudel8713 Před rokem +2

      @@jjjjjjjjj2476 Anything thats inside a trig function must be unitless, so the millimeters actually cancel out so he doesnt have to convert.