a uniform metre rule is pivoted at its midpoint.A weight of 50 gf is suspended at one end of it. Where should a weight of 100 gf be suspended to keep the rule horizontal?
Answers
Answered by
355
Hi.
Here is your answer----
Diagram of your question is----
Units are in cm
-----------------------------------50cm---------------------------------------
weight is 50 gf
According to the principle of moments----
Sum of clockwise moments = Sum of Anticlockwise moments
50 x 50 = d x 100
d = 5 x 5
d = 25 cm
Thus, the weight must be suspended on the 25 cm mark to keep the meter rule in equilibrium.
Hope it will help u.
Have a nice day.
Here is your answer----
Diagram of your question is----
Units are in cm
-----------------------------------50cm---------------------------------------
weight is 50 gf
According to the principle of moments----
Sum of clockwise moments = Sum of Anticlockwise moments
50 x 50 = d x 100
d = 5 x 5
d = 25 cm
Thus, the weight must be suspended on the 25 cm mark to keep the meter rule in equilibrium.
Hope it will help u.
Have a nice day.
Anonymous:
Please mark this answer as Brainliest.
Answered by
4
Explanation:
As we have one meter rule pivoted at midpoint there will be a perpendicular distance of 50 cm from the contact of force of 50gf.
Here we have moment of force of r×F.
After substituting we get moment of force=50×50gfcm.
Here this must be balanced by 100gf's moment of force.
Let us think that there would be x perpendicular distance.
On equating we get
50×50gfcm=100×xgfcm
x=50×50/100=25cm.
Hence 100gf must be applied at a distance of 25cm.
hop it helps
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