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What is the thinking process of a double bubble map?

What is the thinking process of a double bubble map?

The double bubble map is a comparison map that defines differences and similarities between two topics. The two central circles contain the two main ideas. Stemming out from both are bubbles of two types. Between the main circles are the bubbles that hold the shared similarities.

What is the thinking process of a bubble map?

Descriptions can come from the five senses (touch, taste, sight, sound, and smell). A Bubble Map uses critical thinking because it asks students to evaluate the topic using adjectives.

What is the thinking process of a tree map?

The underlying thinking process for a tree map is classification and organization. This is truly just an outline form. It helps students look at text and understand text structures. They can take information from the book and organize it.

What are the two disadvantages of globe?

You can not easily carry globe from one place to other by folding or rolling. There are disadvantages of using a globe. The Earth is not a perfectly round surface, as the globe presents. The globe is not a topographic surface and fails to account for the diverse landscape of the planet.

What are the disadvantages of globes?

Even a large globe cannot show much detail. Also, globes are difficult to carry around; try putting one in your back pocket! And you can only look at one half of the globe at any one time. MAPS – Maps are flat representations of the Earth’s curved surface.

What are the limitations of globe?

The limitations of a globe are: A globe cannot give the correct idea of the distances between two places. A globe is too small to get the actual size of an area. The types of terrain and landscape of a place cannot really be figured on a globe.

What is MAP distortion?

In cartography, a distortion is the misrepresentation of the area or shape of a feature. There are no map projections that can maintain a perfect scale throughout the entire projection because they are taking a sphereoid and forcing it onto a flat surface.

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