Calculate Moment Across Board w/ 3 Roller Pins & Weight

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Homework Help Overview

The discussion revolves around calculating the moment across a board supported by three roller pins, with a weight placed at a distance from one end. The subject area includes concepts of static equilibrium and torque in physics.

Discussion Character

  • Exploratory, Assumption checking, Conceptual clarification

Approaches and Questions Raised

  • Participants explore the calculation of moments and torques, questioning the pivot point for tipping and how to account for the board's weight distribution.

Discussion Status

The discussion is active, with participants raising questions about the pivot point for the board and the implications of the board's weight distribution. Some guidance has been offered regarding the axis for measuring torques.

Contextual Notes

There is mention of the board's mass being uniformly distributed, which may influence how its weight is considered in the calculations. The specific distances and weights involved are not fully detailed.

REM683
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I have a problem with a board laid across 3 roller pins each spaced out x feet. Past point C is another X feet with a box of W Weight. I need to the distance the box needs to be from point C for the board to tip/rotate.

I was thinking of calculating the moment across the entire length of the board but was not exactly sure. Also how would I take into consideration the weight of the board?

Thanks
 
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REM683 said:
I was thinking of calculating the moment across the entire length of the board but was not exactly sure.
Not sure what you mean. When the board starts to tip, about which roller will it pivot? Use that point as your axis for measuring torques.
Also how would I take into consideration the weight of the board?
The weight of the board can be considered to act at what point?
 
The 15 foot boards mass is uniformly distributed with 10 feet of the board to the left and 5 feet to the right of the pivot point. The box being on the right distance x.
 
REM683 said:
The 15 foot boards mass is uniformly distributed
What does that tell you about where the board's weight acts?
 

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