How masses are added together on a lever

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SUMMARY

This discussion focuses on balancing masses on a lever using the principles of moments. The initial setup includes two 11g and two 32g masses positioned at specified distances from the fulcrum. To achieve balance with a single mass on the right side, users are advised to calculate the moment produced by the left-side masses and equate it to the moment produced by the new mass on the right. The formula for moments (mass × distance) is essential for determining the required mass and its distance from the fulcrum.

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gallimaufry
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lets say we have a balance with these masses attached:
1) 11g mass at 7cm to the left of the fulcrum
2) 32g mass at 16cm to the left of the fulcrum
3) 11g mass at 7cm to the right of the fulcrum
4) 32g mass at 16 cm to the right of the fulcrum

This balance should be balanced right now because we have the same weights on each side. Let's say i wanted to combine the masses on the right so that i have one mass on the right balancing out the 2 masses on the left, How would i figure out what the mass is and the distance it should be at. I added a picture of the original balance to give you a visual, and another picture to show you what I want it to look like. In the picture the before and after should both be balanced, I just don't know what should go in the after picture. Thanks for the help.
 

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Welcome to PF!

gallimaufry said:
lets say we have a balance with these masses attached:
1) 11g mass at 7cm to the left of the fulcrum
2) 32g mass at 16cm to the left of the fulcrum
3) 11g mass at 7cm to the right of the fulcrum
4) 32g mass at 16 cm to the right of the fulcrum

Lets say i wanted to combine the masses on the right so that i have one mass on the right balancing out the 2 masses on the left, How would i figure out what the mass is and the distance it should be at.

I just don't know what should go in the after picture.

Hi gallimaufry! Welcome to PF! :smile:

Just use moments about the fulcrum …

on the after picture, mark the ? distance as L, and the ? mass as M …

what moment do you get (on the right-hand side), and what moment was there in the before picture? :smile:

(you should find that L can be anything, so long as you're allowed to choose the right M :wink:)
 

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