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mrdans777
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I am looking for an estimated terminal velocity of a 20 lb bowling ball falling through 40,000 feet. I have looked at the equation, but am not sure what to use for the drag coefficient. Thanks for any help.
mrdans777 said:I am looking for an estimated terminal velocity of a 20 lb bowling ball falling through 40,000 feet. I have looked at the equation, but am not sure what to use for the drag coefficient. Thanks for any help.
berkeman said:Um, why do you ask?
Curl said:everyone needs to calm down, there is no way to aim a ball from 40,000 feet
Pengwuino said:What if it's a laser-guided bowling ball.
The terminal velocity of a 20 lb bowling ball at 40,000 feet is approximately 589 miles per hour (mph). This is the maximum speed at which the bowling ball will fall due to air resistance balancing out the force of gravity.
As altitude increases, the air becomes less dense and there is less air resistance acting on the bowling ball. This causes the terminal velocity to increase, meaning the bowling ball will fall faster at higher altitudes.
Yes, the terminal velocity can be calculated using the formula v=sqrt((2mg)/ρACd), where v is the terminal velocity, m is the mass of the bowling ball, g is the acceleration due to gravity, ρ is the density of air, A is the cross-sectional area of the bowling ball, and Cd is the drag coefficient.
The terminal velocity of a 20 lb bowling ball can be affected by factors such as altitude, air density, mass of the bowling ball, cross-sectional area, and the shape of the bowling ball. Other external factors, such as wind, can also impact the terminal velocity.
No, the terminal velocity of a 20 lb bowling ball at 40,000 feet will be different from that of other objects due to differences in mass, shape, and other factors. For example, a feather will have a much lower terminal velocity at 40,000 feet than a bowling ball due to its light weight and large surface area.