Chapter 2: Problem 3
What are two reasons why mercury rather than water is used in barometers?
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Chapter 2: Problem 3
What are two reasons why mercury rather than water is used in barometers?
These are the key concepts you need to understand to accurately answer the question.
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An Olympic-class sprinter starts a race with an acceleration of \(4.50 \mathrm{m} / \mathrm{s}^{2}\). (a) What is her speed \(2.40 \mathrm{s}\) later? (b) Sketch a graph of her position vs. time for this period.
Dragsters can actually reach a top speed of \(145 \mathrm{m} / \mathrm{s}\) in only \(4.45 \mathrm{s}-\) considerably less time than given in Example 2.10 and Example 2.11. (a) Calculate the average acceleration for such a dragster. (b) Find the final velocity of this dragster starting from rest and accelerating at the rate found in (a) for 402 m (a quarter mile) without using any information on time. (c) Why is the final velocity greater than that used to find the average acceleration? Hint. Consider whether the assumption of constant acceleration is valid for a dragster. If not, discuss whether the acceleration would be greater at the beginning or end of the run and what effect that would have on the final velocity.
A student drove to the university from her home and noted that the odometer reading of her car increased by 12.0 km. The trip took 18.0 min. (a) What was her average speed? (b) If the straight-line distance from her home to the university is \(10.3 \mathrm{km}\) in a direction \(25.0^{\circ}\) south of east, what was her average velocity? (c) If she returned home by the same path \(7 \mathrm{h} 30 \mathrm{min}\) after she left, what were her average speed and velocity for the entire trip?
In World War II, there were several reported cases of airmen who jumped from their flaming airplanes with no parachute to escape certain death. Some fell about 20,000 feet \((6000 \mathrm{m}),\) and some of them survived, with few lifethreatening injuries. For these lucky pilots, the tree branches and snow drifts on the ground allowed their deceleration to be relatively small. If we assume that a pilot's speed upon impact was \(123 \mathrm{mph}(54 \mathrm{m} / \mathrm{s}),\) then what was his deceleration? Assume that the trees and snow stopped him over a distance of \(3.0 \mathrm{m}\).
Tidal friction is slowing the rotation of the Earth. As a result, the orbit of the Moon is increasing in radius at a rate of approximately 4 cm/year. Assuming this to be a constant rate, how many years will pass before the radius of the Moon's orbit increases by \(3.84 \times 10^{6} \mathrm{m}\) (1\%)?
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