Scale Drawings/Similar Shapes

Scale Drawings/Similar Shapes

Assessment

Flashcard

Mathematics

7th Grade

Hard

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15 questions

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1.

FLASHCARD QUESTION

Front

What is a scale drawing?

Back

A scale drawing is a representation of an object or space that is proportionally reduced or enlarged to fit on paper, using a specific ratio to represent actual dimensions.

2.

FLASHCARD QUESTION

Front

What does the term 'scale' mean in the context of drawings?

Back

In drawings, 'scale' refers to the ratio of the size of the drawing to the size of the actual object. For example, a scale of 1 cm:3 m means 1 cm on the drawing represents 3 meters in reality.

3.

FLASHCARD QUESTION

Front

How do you calculate the actual length from a scale drawing?

Back

To calculate the actual length, multiply the length in the drawing by the scale factor. For example, if the scale is 1 cm:3 m and the drawing length is 2.4 cm, the actual length is 2.4 cm x 3 m/cm = 7.2 m.

4.

FLASHCARD QUESTION

Front

If a scale is 2 cm:3 ft, how do you find the actual length of an object that measures 11 cm in the drawing?

Back

First, find the scale factor: 2 cm represents 3 ft, so 1 cm represents 1.5 ft. Then, multiply the drawing length (11 cm) by the scale factor (1.5 ft/cm) to get the actual length: 11 cm x 1.5 ft/cm = 16.5 ft.

5.

FLASHCARD QUESTION

Front

What is the formula to find the actual distance using a map scale?

Back

The formula is: Actual Distance = (Distance on Map) x (Scale Factor). For example, if the scale is 2 in = 300 miles and the distance on the map is 3.5 inches, the actual distance is 3.5 in x (300 miles / 2 in) = 525 miles.

6.

FLASHCARD QUESTION

Front

What is the purpose of using scale drawings?

Back

Scale drawings are used to create accurate representations of objects or spaces that are too large or too small to be drawn at actual size, allowing for easier visualization and planning.

7.

FLASHCARD QUESTION

Front

Define 'similar shapes' in geometry.

Back

Similar shapes are figures that have the same shape but may differ in size. Their corresponding angles are equal, and their corresponding sides are in proportion.

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