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The fastest pitched baseball was clocked at 46 m/s. If thepitcher exerted his force (assumed to be horizontal and constant)over a distance of 1.0 m and abaseball has a mass of 145 g.

What force did the pitcher exert on the ball during thisrecord-setting pitch?

Express your answer using two significant figures.

Estimate the force in Part B as a fraction of thepitcher’s weight. A typical pitcher weighs 170 lbs

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Answer #1
We can use one of newton's equations of motions to determinethe acceleration of the ball:Vf2=Vi2+2axwhereVf is the final velocity, Vi isthe initialvelocity, a is the acceleration and x is the distanceAssuming the initial velocity to be zero:a = Vf2 / (2x) = (46m/s)2 /(2*1m) = 1058 m/s2Therefore, using newton's second law, F=ma, we can determinethe force of the ball:F = ma = .145kg*1058m/s2 = 153.41 NThe force of a typical pitchers mass is:F = m*g = 77.11kg*9.81m/s2 = 756.45NTherefore, the fraction of the force of the pitchers weightis:[(153.41N) / 756.45N] *100 = 20.28%
answered by: tpickens
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Answer #2
We know from the relationv2 - u2 = 2aSHere,v = 46 m/s,u = 0 m/s and S = 1.0 m.or a = (v2 - u2/2S)or a = [(46)2 - 02/(2 * 1.0)]or a = (2116/2) = 1058 m/s2The force exerted by the pitcher on the ball during thisrecord-setting pitch isF = m * aHere,m = 145g = 145 * 10-3kgor F = 145 * 10-3 * 1058 = 153.41 NThe weight of the pitcher is W = 170 lbsWe know that1 lbs = 0.4535 kgor W = 170 * 0.4535 = 77 kgor W = 77 * 9.8 = 754.6 NTherefore,the force in part B as a fraction of the pitcher'sweight is(W/F) = (754.6/153.41) = 4.9or W = 4.9 * FTherefore,the pitcher's weight is 4.9 times the force exertedby the pitcher on the ball during his record-setting pitch.
answered by: Carden
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