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Volume of cone = n x Volume of 1 lead shot
Where n is the number of lead shots.
Volume of total lead shots = Volume of water displaced.
So Volume of 1 lead shot x n = Volume of water displaced.
Volume of water displaced = 2/5 of volume of cone.
Volume of cone = πr²h/3
= π x 2.5 x 2.5 x 11 / 3
= 6.25 x 3.14 x 11 / 3
= 19.63 x 11/3
= 215.93/3 cm³
= 71.98cm³
Now, volume of water displaced = 2 x 71.98/5
= 143.96/5
= 28.79cm³
Volume of 1 lead shot = 4/3πr³
= 4 x 3.14 x 0.25 x 0.25 x 0.25 /3
= 0.2/3 cm³
= 0.067 cm³
Volume of 1 lead shot x n = Volume of water displaced.
or 0.067 x n = 28.79
=> n = 429.70
or 430 lead shots are dropped.
Hope this helps..please follow to get more answers!!
Where n is the number of lead shots.
Volume of total lead shots = Volume of water displaced.
So Volume of 1 lead shot x n = Volume of water displaced.
Volume of water displaced = 2/5 of volume of cone.
Volume of cone = πr²h/3
= π x 2.5 x 2.5 x 11 / 3
= 6.25 x 3.14 x 11 / 3
= 19.63 x 11/3
= 215.93/3 cm³
= 71.98cm³
Now, volume of water displaced = 2 x 71.98/5
= 143.96/5
= 28.79cm³
Volume of 1 lead shot = 4/3πr³
= 4 x 3.14 x 0.25 x 0.25 x 0.25 /3
= 0.2/3 cm³
= 0.067 cm³
Volume of 1 lead shot x n = Volume of water displaced.
or 0.067 x n = 28.79
=> n = 429.70
or 430 lead shots are dropped.
Hope this helps..please follow to get more answers!!
Satan2002:
tomar ki comp na Eva na eco
Answered by
0
Answer:
Volume of cone = n x Volume of 1 lead shot
Where n is the number of lead shots.
Volume of total lead shots = Volume of water displaced.
So Volume of 1 lead shot x n = Volume of water displaced.
Volume of water displaced = 2/5 of volume of cone.
Volume of cone = πr²h/3
= π x 2.5 x 2.5 x 11 / 3
= 6.25 x 3.14 x 11 / 3
= 19.63 x 11/3
= 215.93/3 cm³
= 71.98cm³
Now, volume of water displaced = 2 x 71.98/5
= 143.96/5
= 28.79cm³
Volume of 1 lead shot = 4/3πr³
= 4 x 3.14 x 0.25 x 0.25 x 0.25 /3
= 0.2/3 cm³
= 0.067 cm³
Volume of 1 lead shot x n = Volume of water displaced.
or 0.067 x n = 28.79
=> n = 429.70
or 430 lead shots are dropped.
Hope this helps uh!
Stay blessed ✨
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