Considering that a drop of water in a rain causes it to fall due to the action of gravity, opposing an air resistance proportional to the square of the velocity, the resulting acceleration would be dV dt = gß – kV² Determine the dimensions of 0 and k, being the.dimensions in . MLT: [V]=[LT'], [t] = [T] e [g] = [LT²].
Considering that a drop of water in a rain causes it to fall due to the action of gravity, opposing an air resistance proportional to the square of the velocity, the resulting acceleration would be dV dt = gß – kV² Determine the dimensions of 0 and k, being the.dimensions in . MLT: [V]=[LT'], [t] = [T] e [g] = [LT²].
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![Considering that a drop of water in a rain causes it to fall due to the action of gravity, opposing an
air resistance proportional to the square of the velocity, the resulting acceleration would be
dV
dt
= gß – kV²
Determine the dimensions of 0 and k, being the.dimensions in . MLT: [V]=[LT'], [t] = [T] e [g] = [LT²].](/v2/_next/image?url=https%3A%2F%2Fcontent.bartleby.com%2Fqna-images%2Fquestion%2Fc493cc63-e1a4-4cf5-83d1-25d30c380d01%2Fd625da42-517a-4c6b-96a2-8a40ccd17081%2Fuh5u75_processed.png&w=3840&q=75)
Transcribed Image Text:Considering that a drop of water in a rain causes it to fall due to the action of gravity, opposing an
air resistance proportional to the square of the velocity, the resulting acceleration would be
dV
dt
= gß – kV²
Determine the dimensions of 0 and k, being the.dimensions in . MLT: [V]=[LT'], [t] = [T] e [g] = [LT²].
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