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Q3. During the initiation stage, the cloud droplet radius increases with time according to the following relation r(t) = √√²+25t where = (S-1)/(Fk+ Fd). Fk is the thermodynamic term, Fa is the vapor diffusion term, and S is the supersaturation level. From the above equation show that the difference between the surface area of two droplets growing in the same environment is constant: but that their difference in mass increases with time. During the the early development of a cloud, which factor plays a crucial role in the interactions of the cloud droplets with the vapor field and how?

Q3. During the initiation stage, the cloud droplet radius increases with time according to the following relation r(t) = √√²+25t where = (S-1)/(Fk+ Fd). Fk is the thermodynamic term, Fa is the vapor diffusion term, and S is the supersaturation level. From the above equation show that the difference between the surface area of two droplets growing in the same environment is constant: but that their difference in mass increases with time. During the the early development of a cloud, which factor plays a crucial role in the interactions of the cloud droplets with the vapor field and how?

Applications and Investigations in Earth Science (9th Edition)
Applications and Investigations in Earth Science (9th Edition)
9th Edition
ISBN:9780134746241
Author:Edward J. Tarbuck, Frederick K. Lutgens, Dennis G. Tasa
Publisher:Edward J. Tarbuck, Frederick K. Lutgens, Dennis G. Tasa
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Q3. During the initiation stage, the cloud droplet radius increases with time according to the following relation r(t) = √√² + 25t where = (S-1)/(Fk+ Fd). Fk is the thermodynamic term, Fa is the vapor diffusion term, and S is the supersaturation level. From the above equation show that the difference between the surface area of two droplets growing in the same environment is constant: but that their difference in mass increases with time. During the the early development of a cloud, which factor plays a crucial role in the interactions of the cloud droplets with the vapor field and how?
Transcribed Image Text:Q3. During the initiation stage, the cloud droplet radius increases with time according to the following relation r(t) = √√² + 25t where = (S-1)/(Fk+ Fd). Fk is the thermodynamic term, Fa is the vapor diffusion term, and S is the supersaturation level. From the above equation show that the difference between the surface area of two droplets growing in the same environment is constant: but that their difference in mass increases with time. During the the early development of a cloud, which factor plays a crucial role in the interactions of the cloud droplets with the vapor field and how?
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