Natural Disasters
Natural Disasters
10th Edition
ISBN: 9780078022982
Author: Patrick Leon Abbott
Publisher: McGraw-Hill Education
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Chapter 16, Problem 1QR
To determine

The reason for the greater tidal effect on Earth due to Moon as compared to the Sun.

Expert Solution & Answer
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Answer to Problem 1QR

Moon has a greater tidal effect on Earth than the Sun because the distance between the Moon and Earth is small. The distance is inversely proportional to the tidal effect. Therefore, small distance relates to the greater tidal effect of the Moon on the Earth

Explanation of Solution

The gravitational system of Earth, Moon and Sun, and their interaction generates the tidal energy. The tidal force is caused by the difference in gravitational force. It is inversely proportional to the cube of the distance.

This can be explained by Newton’s law of gravity. It states that the two bodies attract each other when the force is directly proportional to the product of the masses and inversely proportional to the square of the distance between the objects. It is written as:

g(gravity)=Gm1m2d2

Where g is gravity, G is gravitational constant, m1 and m2 are the masses of objects, and d is the distance between objects.

The distance between the Moon and Earth is very less as compared to the distance between the Moon and the Sun. Due to the less distance between the Moon and Earth, the tidal force is large. Thus, the role of Moon in causing tides on Earth is more than the Sun and the tidal effect of Moon on Earth is larger as compared to the Sun.

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Activity 12.3: Wave Refraction Pgs 202-203Figure 12.2 is a map view of a headland along a coastline. The water depths are shown by blue contour lines. As you complete the following questions, assume that waves with a wavelength of  60 feet are approaching the shoreline from the bottom left of the figure. 1. At approximately what water depth-10, 20, 30, or 40 feet-will the approaching waves begin to touch bottom and slow down? (Hint: Recall that this occurs when the water depth is one-half the wavelength.) Approximately the 30-foot depth line. 2. Using the wave shown in Figure 12.2 as a starting point, sketch a series of lines to illustrate the wave refraction that will occur as the wave approaches the shore by following these steps:Step 1: Mark the position on the 30-foot contour line where the wave front will first touch bottom.Step 2: Knowing that the section of the wave that touches bottom will slow down first, sketch the shape of the wave front when it reaches the 20-foot contour…
N Depth of water contour Advancing wave crest Beach HEADLAND -10'- 20'- -30- Land -40- -50'- 0 Beach Scale 200 feet
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