Mr. H Falls from the Top of a Climbing Wall

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Mr. H fell 8.0 m from a climbing wall, reaching a speed of 12.52 m/s before hitting the mats, which are 40 cm thick. To determine the force exerted by the mats, the acceleration during the deceleration must be calculated using the formula vf^2 = vi^2 + 2a(df-di). With an initial speed (vi) of 12.52 m/s and a final speed (vf) of 0, the distance (df) is 0.4 m. The net force is then calculated using Fnet = ma, resulting in a force of approximately 1654.25 N exerted by the mats to prevent him from hitting the ground.
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A 65 Kg Mr. H fell 8.0 m from the top of a climbing wall and he is going 12.52 m/s until he hits the mats. If the mats are 40 cm thick, how much force did they exert on him to prevent him from hitting the floor?

I think you need to use the vf^2=vi^2 + 2a(df-di) formula to find the acceleration. Then use that in the Fnet= ma but the problem is eluding me.
 
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Since he falls at constant speed, 12.52 m/s, until he hits the mat, vi= 12.52. Since the mat prevents him from hitting hte floor, vf must be 0. di is 0 because he is just hitting the mat, df must be no larger than 40 cm= .4 m if he does not hit the floor.

(I am taking d= 0 at the top of the mat. You could as well take di= 40 and df= 0. That will change only the sign of the acceleration.)
 
Thank you, so is using m(a+g) right?

65kg(15.65m/s^2 + 9.8 m/s^2) = 1654.25 N
 
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