Maximizing Axe Swing: Acceleration, Centripital Force, and Impact Calculations"

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The discussion focuses on solving physics problems related to the dynamics of swinging an axe, specifically calculating acceleration, centripetal force, and impact force. The user presents a scenario where a 2 kg axe head is swung in a circular path, seeking help with various calculations including rate of acceleration and forces at impact. They attempt to apply relevant formulas but express uncertainty about some calculations, particularly regarding the weight of the axe head and the forces involved. The conversation highlights the need for clarification on the correct formulas and approaches to accurately solve the physics problems presented. Assistance is requested to ensure the calculations are correct and to identify any missing information.
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ok guyz i been trying to figure out how to do these following problems for hours and after searching online for help i came upon these site. Hope you guyz can help me.

ok the problem is following
1. You can accelerate a 2 kg. Axe head to a final velocity of 25 m/sec in a circular path from apex to impact (90 degree of rotation, 1/4 of a circle) on a good swing. It takes you 3.0 second to swing the axe with a radius of 1.0 . Find the following
1. The Rate of acceleration
2. The rate of centripital acceleration
3. the weight of the axe head
4. The force at impact that is applied to the turkeys neck (acceleration from #1)
5. The force that the turkeys neck applied to the axr
6. The centripital force on the axe




2. for #1 i am thinking using the following formula https://www.physicsforums.com/latex_images/90/905663-1.png
for #2 its V^2/r
#3 i have no idea
#4 F=ma
#5 i am not sure
#6 Fc= mv^2/r




The Attempt at a Solution



for #1] i got 25/.3= 83.33
#2] 25^2/1 = 625
#3] i don't know what formula to use
#4] F=m*83.33 [don't know the mass from #3
#5] i am not sure which formula to use
#6] F= 2*25^2/1 = 1250 [thinking the mass is 2]




Not sure if all these are right if someone can help me with it, it would be great.
Thanks
 
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any help please
 
you have to use some formulas to solve this problem, and check you book to find the formulas.

Thank you
 
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