Chapter 12: Problem 7
How does a heavy keel help keep a boat from tipping over?
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Chapter 12: Problem 7
How does a heavy keel help keep a boat from tipping over?
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A 4.2 -m-long beam is supported by a cable at its center. A \(65-\mathrm{kg}\) steelworker stands at one end of the beam. Where should a \(190-\mathrm{kg}\) bucket of concrete be suspended for the beam to be in static equilibrium?
Does choosing a pivot point in an equilibrium problem mean that something is necessarily going to rotate about that point?
A uniform \(5.0-\mathrm{kg}\) ladder is leaning against a frictionless vertical wall, with which it makes a \(15^{\circ}\) angle. The coefficient of friction between ladder and ground is \(0.26 .\) Can a \(65-\mathrm{kg}\) person climb to the top of the ladder without it slipping? If not, how high can that person climb? If so, how massive a person would make the ladder slip?
The best way to lift a heavy weight is to squat with your back vertical, rather than to lean over. Why?
If you take the pivot point at the application point of one force in a static- equilibrium problem, that force doesn't enter the torque equation. Does that make the force irrelevant to the problem? Explain.
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