krit.club logo

Natural Calamities - Tsunami and Safety measures

Grade 5ICSE

Review the key concepts, formulae, and examples before starting your quiz.

🔑Concepts

•

A Tsunami is a series of giant ocean waves caused by a sudden disturbance under the ocean floor, such as an earthquake, volcanic eruption, or underwater landslide.

•

The word 'Tsunami' is derived from the Japanese words tsutsu (meaning harbor) and naminami (meaning wave).

•

In the deep ocean, tsunami waves have a small height (often less than 1 meter1 \text{ meter}) but travel at very high speeds, sometimes exceeding 800 km/h800 \text{ km/h}.

•

As a tsunami reaches shallow coastal waters, its speed decreases, but its height increases dramatically, often reaching heights of 30 meters30 \text{ meters} or more.

•

A common warning sign of an approaching tsunami is the rapid receding of water from the shoreline, exposing the ocean floor.

•

Safety measures include moving to higher ground (at least 30 meters30 \text{ meters} above sea level) or moving at least 3 km3 \text{ km} inland immediately after an earthquake or tsunami warning.

•

Undersea earthquakes that cause tsunamis usually occur at subduction zones where tectonic plates meet, typically measuring above 7.07.0 on the Richter Scale.

📐Formulae

Speed (v)=Distance (d)Time (t)\text{Speed (v)} = \frac{\text{Distance (d)}}{\text{Time (t)}}

v=g×h (Wave speed in shallow water, where g is acceleration due to gravity and h is water depth)v = \sqrt{g \times h} \text{ (Wave speed in shallow water, where } g \text{ is acceleration due to gravity and } h \text{ is water depth)}

Magnitude(M)>7.0 (Threshold for potential tsunami-generating earthquake)\text{Magnitude} (M) > 7.0 \text{ (Threshold for potential tsunami-generating earthquake)}

💡Examples

Problem 1:

If a tsunami is detected 2100 km2100 \text{ km} away from the coast and it is traveling at a constant speed of 700 km/h700 \text{ km/h}, calculate how much time the coastal authorities have to evacuate the residents.

Solution:

Using the formula t=dvt = \frac{d}{v}, we get t=2100 km700 km/h=3 hourst = \frac{2100 \text{ km}}{700 \text{ km/h}} = 3 \text{ hours}

Explanation:

By dividing the total distance from the source by the speed of the wave, we find that the tsunami will reach the shore in 33 hours.

Problem 2:

During a tsunami, a wave reaches a height of 15 meters15 \text{ meters}. If a house is built on a cliff 25 meters25 \text{ meters} above sea level, will the house be hit by the crest of the wave?

Solution:

Since 25 m>15 m25 \text{ m} > 15 \text{ m}, the house is above the peak height of the wave.

Explanation:

To ensure safety, the elevation of the safety zone must be higher than the maximum predicted wave height (HwaveH_{wave}). Here, the height of the cliff provides a safety margin of 10 meters10 \text{ meters}.