80 grams CO2 is filled in a spherical ball at STP. Find the radius of the ball.
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Answered by
39
Given mass of CO2 = 80g
We know, mass of
C = 12 g , O = 16 g
So, Molar mass of CO2
==> 12 + 16×2
==> 12 + 32
==> 44 g
number of moles = mass given / molar mass
==> number of moles = 80/44
==> number of moles = 1.8 moles
Also,
We know
==> number of moles = Volume given ( in dm³) / ( volume at S.T.P ( 22.4 dm³ ) )
==> volume / 22.4 = 1.8
==> volume = 22.4 × 1.8
==> volume = 40.32 dm³
Also, Given that the gas is filled in a spherical ball. So
Volume of Spherical ball = 4/3 πr³
==> 4/3 πr³ = 40.32
==> πr³ = 30.24
==> r³ = 9.63 { take, π = 3.14 }
==> r ≈ 2.12 dm
Hence, Radius of spherical ball is 2.12 dm
Answered by
10
Answer:
r=2.13406
Explanation:
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