A meter stick is balanced at its centre (50cm). when 2 coins, each of mass 5g are put one on the top of other at 12 cm mark it is found to be balanced at 45cm what is mass of stick
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Here is your answer !!
Mass placed on 12 cm mark = 2 × 5 g = 10 g .
Fulcrum gets balanced at 45 cm mark .
Hence , the two forces are ,
10 gf on 12 cm mark and weight of the scale at 50 cm mark .
So , 10 gf × ( 45-12) cm = (50-45) cm × x
=> 10 gf × 33 cm = 5 cm × x
=> 10 gf × 33 cm / 5 cm = x
=> 33 × 2 gf = x
=> x = 66 gf .
Weight of the scale = 66 gf
Mass of the scale = 66 g [Ans]
NOTE : See the attachment for the diagram .
Hope it helps !!
Here is your answer !!
Mass placed on 12 cm mark = 2 × 5 g = 10 g .
Fulcrum gets balanced at 45 cm mark .
Hence , the two forces are ,
10 gf on 12 cm mark and weight of the scale at 50 cm mark .
So , 10 gf × ( 45-12) cm = (50-45) cm × x
=> 10 gf × 33 cm = 5 cm × x
=> 10 gf × 33 cm / 5 cm = x
=> 33 × 2 gf = x
=> x = 66 gf .
Weight of the scale = 66 gf
Mass of the scale = 66 g [Ans]
NOTE : See the attachment for the diagram .
Hope it helps !!
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