Calculate Impact Speed of Ball Bearings Dropped in Shot Tower

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SUMMARY

The discussion focuses on calculating the impact speed of ball bearings dropped from a shot tower. The height required for the bearings to solidify in 4.5 seconds is determined to be 99.2 meters using the formula d = 0.5 * 9.8 * t². To find the impact speed, participants suggest using the kinematic equation v = initial velocity + (acceleration x time), where the acceleration is -9.8 m/s² and time is 4.5 seconds. This leads to a definitive calculation of the impact speed.

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Ball bearings are made by letting spherical drops of molten metal fall inside a tall tower called a shot tower and solidify as they fall.
If a bearing needs 4.50 to solidify enough for impact, how high must the tower be?
What is the bearing's impact speed?

I got the answer for the first part correct it was 99.2
d=.5*9.8*4.5^2=99.2
but I am not sure how to approach the second part...

What is the bearing's impact speed?
I search all over but couldn't find an equation could someone help me with that.
All I need is the equation...thank you
 
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Look for the kinematics equations. Given all the information you have, you actually have a choice on the equation you want to use.

How about the intuitive: final velocity = initial velocity + (acceleration x time)
 
Kalie said:
Ball bearings are made by letting spherical drops of molten metal fall inside a tall tower called a shot tower and solidify as they fall.
If a bearing needs 4.50 to solidify enough for impact, how high must the tower be?
What is the bearing's impact speed?

I got the answer for the first part correct it was 99.2
d=.5*9.8*4.5^2=99.2
but I am not sure how to approach the second part...

What is the bearing's impact speed?
I search all over but couldn't find an equation could someone help me with that.
All I need is the equation...thank you

You know that v= -9.8 t m/s2 and t= 4.5 s!
 

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