Chapter 1: Problem 2
Explain what a "derived unit" of measure is.
Chapter 1: Problem 2
Explain what a "derived unit" of measure is.
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Get started for freeWhat is the distinction between speed and velocity? Describe a situation in which an object's speed is constant but its velocity is not.
As a car goes around a curve, the driver increases its speed. This means the car has two accelerations. What are the directions of these two accelerations?
The following are speeds and headings displayed on a GPS receiver. (Heading gives the direction of motion based on: north \(=0^{\circ}\), east = \(90^{\circ}\), south \(=180^{\circ}\), etc.) In each case, indicate whether the receiver was accelerating during the time between the displays, and if it was, describe in what way the receiver was accelerating. a) Initially: \(60 \mathrm{mph}, 70^{\circ} .5\) seconds later: \(50 \mathrm{mph}, 70^{\circ} .\) b) Initially: \(50 \mathrm{mph}, 70^{\circ} .5\) seconds later: \(70 \mathrm{mph}, 70^{\circ} .\) c) Initially: \(60 \mathrm{mph}, 70^{\circ} .5\) seconds later: \(60 \mathrm{mph}, 90^{\circ} .\)
A north wind is blowing (the air is moving towards the south). When a person is walking towards the north, is the relative speed of the wind that the person senses greater than, the same as, or less than the speed the person senses when not walking? How about when the person is walking towards the south?
What is "vector addition," and how is it done?
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