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Problem 1 Problem 2 Problem 3 Problem 4 Problem 5 Problem 6 Problem 7 Problem 8 Problem 9 Problem 10 Problem 11 Problem 12 Problem 13 Problem 14 Problem 15 Problem 16 Problem 17 Problem 18 Problem 19 Problem 20 Problem 21 Problem 22 Problem 23 Problem 24 Problem 25 Problem 26 Problem 27 Problem 28 Problem 29 Problem 30 Problem 31 Problem 32 Problem 33 Problem 34 Problem 35 Problem 36 Problem 37 Problem 38 Problem 39 Problem 40 Problem 41 Problem 42 Problem 43 Problem 44 Problem 45 Problem 46 Problem 47 Problem 48 Problem 49 Problem 50 Problem 51 Problem 52 Problem 53 Problem 54 Problem 55 Problem 56 Problem 57 Problem 58 Problem 59 Problem 60 Problem 61 Problem 62 Problem 63 Problem 64 Problem 65 Problem 66 Problem 67 Problem 68 Problem 69 Problem 70 Problem 71 Problem 72 Problem 73 Problem 74 Problem 75 Problem 76 Problem 77 Problem 78 Problem 79 Problem 80 Problem 81 Problem 82 Problem 83 Problem 84 Problem 85 Problem 86 Problem 87 Problem 88 Problem 89 Problem 90 Problem 91

Problem 32 Hard Difficulty

$\bullet$ Friction at the hip joint. Fig-
ure 5.51 shows the bone structure
at the hip joint. The bones are nor-
mally not in direct contact, but
instead are covered with cartilage
to reduce friction. The space
between them is filled with water-
like synovial lluid, which further
decreases friction. Due to this
fluid, the coefficient of kinetic
friction between the bones can
range from 0.0050 to $0.020 .$ The
wide range of values is due to the
fact that motion such as running
causes more fluid to squirt between the bones, thereby reduc-
ing friction when they strike each other.) Typically, approxi-
mately 65$\%$ of a person's weight is above the hip-we'll call
this the upper weight. (a) Show that when a person is simply
standing upright, each hip supports half of his upper weight.
(b) When a person is walking, each hip now supports up to
2.5 times his upper weight, depending on how fast he is walk-
ing. (Recall that when you walk, your weight shifts from one
leg to the other and your body comes down fairly hard on each
leg. $.$ For a 65 kg person, what is the maximum kinetic friction
force at the hip joint if $\mu_{k}$ has its minimum value of 0.0050$?$
(c) As a person gets older, the aging process, as well as
osteoarthritis, can alter the composition of the synovial fluid.
In the worst case, this fluid could disappear, leaving bone-on-
bone contact with a coefficient of kinetic friction of 0.30 . What
would be the greatest friction force for the walking person in
part $(b) ?$ The increased friction causes pain and, in addition,
wears down the joint even more.

Answer

a) $\frac{w}{2}$
b) 20.7 $\mathrm{N}$
c) 310.5 $\mathrm{N}$

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Video Transcript

okay, Very wordy problem here, but it's not super involved is also see S O for part A. Let's start by dealing free body diagram here. So you have the way of the person's upper body double use of you acting downwards. And then you have normal force from each hip acting directly upwards. So that's a very simple situation. And that is exactly what's happening with the person standing upright. And so the use Newton's second lively was off, forcing. Why direction? And because there's no because it is an equilibrium, uh, met force Zero. So that just means that two times normal force one one each from each help minus w Cebu equaled Sarah and so w serve you. The weight of the upper body is just twice the normal force, meaning that or, in other words, the normal force is half off the weight of the upper body says we want to have shown on the problem. Uh, okay, and that's for you and part B. And we have that maximum normal force is 2.5 times the weight of the upper body, and we know that weight of the upper body 65% the mass of the massive ah, 65% of the total weight of a person's that would be 25 multiplied by 250.65 that 65% times mg mass attention fashion due to craft. Okay, Therefore very simply kinetic friction is equal. Teo Contraction forces people Tio confessions connect fiction times, normal forest And so that's 0.5 times 2.5 times 2.65 times mg and mg. Now this M is just 65 kilograms. She is 9.8 meters per second squared. Okay? And you write that down. You work that out and you get 5.2 suits and finally in part. See, we have that maximum Connecticut perfect friction coefficient is 0.3. And so it's the same equation we using here because, um, you care turns. And so it's 0.3 times. Of all the stuff Red 0.3 times, 2.5 times is 0.65 times, 65 times 9.8 and we get ah, maximum force of 310 newts. Yeah,

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Hugh D. Young

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