Without fracture of the Femur, determine the maximum height, in cm, from which a 70-kg woman can jump onto just one of her heels, where bare foot and where keeping her leg straight. Assume that all of her stored gravitational potential energy is transferred to strain potential energy in one of her femurs. Take the following values: her femur length, / = 60 cm, her femur area, A = 3.5 cm2, Young's modulus for her bone, Y = 1.2 x1010 N/m2, and the rupture stress for her bone is omax = 7.0 x 10 N/m?. %3D

College Physics
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Author:Raymond A. Serway, Chris Vuille
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Chapter1: Units, Trigonometry. And Vectors
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Without fracture of the Femur, determine the maximum height, in cm, from which a
70-kg woman can jump onto just one of her heels, where bare foot and where
keeping her leg straight. Assume that all of her stored gravitational potential energy is
transferred to strain potential energy in one of her femurs. Take the following values:
her femur length, / = 60 cm, her femur area, A = 3.5 cm2, Young's modulus for her
bone, Y= 1.2 x1010 N/m2, and the rupture stress for her bone is omax = 7.0 x 10
N/m2.
12 cm
110cm
9.9cm
56 cm
6.2 cm
9.5 cm
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Transcribed Image Text:Without fracture of the Femur, determine the maximum height, in cm, from which a 70-kg woman can jump onto just one of her heels, where bare foot and where keeping her leg straight. Assume that all of her stored gravitational potential energy is transferred to strain potential energy in one of her femurs. Take the following values: her femur length, / = 60 cm, her femur area, A = 3.5 cm2, Young's modulus for her bone, Y= 1.2 x1010 N/m2, and the rupture stress for her bone is omax = 7.0 x 10 N/m2. 12 cm 110cm 9.9cm 56 cm 6.2 cm 9.5 cm Previous Page Next Page Page 10 of 14
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