the volume of an ellipsoid with semi-axes a,b,c is 4/3 pi*abc
Your semi-axes are just 23/2, 7 and 7.
Plug and chug.
Others say that the balloon was 23 metres high and 14 metres wide. Calculate the temperature of the air in the balloon (in degrees Celsius) for this situation as well. (Assume the balloon to be spherical, and then elongated by a factor 23/14 in height).
5 answers
V=2360.38
Rho=1.24686
m=780
T of atm=283
m=rho*v*(1-T of atm/T of hotair)
Substituting the values we get T of hotair as 385k=112°c
Rho=1.24686
m=780
T of atm=283
m=rho*v*(1-T of atm/T of hotair)
Substituting the values we get T of hotair as 385k=112°c
112 celsius
Excuse me, where or how did you get the value "m"? I Don't get it
Montgolfier II
0/1 point (graded)
Others say that the balloon was 23 metres high and 14 metres wide. Calculate the temperature of the air in the balloon (in degrees Celsius) for this situation as well. (Assume the balloon to be spherical, and then elongated by a factor 23/14 in height).
1
不正确 112
Explanation
In this case the volume of the balloon (which is a sphere with a radius of 7 metres and then elongated by a factor 23/14 in length) is:
This gives again
Using this ratio and T = 283.15 K, we find , so
0/1 point (graded)
Others say that the balloon was 23 metres high and 14 metres wide. Calculate the temperature of the air in the balloon (in degrees Celsius) for this situation as well. (Assume the balloon to be spherical, and then elongated by a factor 23/14 in height).
1
不正确 112
Explanation
In this case the volume of the balloon (which is a sphere with a radius of 7 metres and then elongated by a factor 23/14 in length) is:
This gives again
Using this ratio and T = 283.15 K, we find , so