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Introduction : Practical Geometry - Math, Class 8 Video Lecture

FAQs on Introduction : Practical Geometry - Math, Class 8 Video Lecture

1. What are the basic principles of practical geometry?
Ans. The basic principles of practical geometry include understanding and using geometric shapes, measuring lengths and angles, constructing various figures using a compass and ruler, and solving problems related to geometric properties.
2. How can I construct a perpendicular bisector of a line segment?
Ans. To construct a perpendicular bisector of a line segment, follow these steps: 1. Draw the line segment. 2. With the compass, draw arcs from both endpoints of the line segment. 3. Without changing the compass width, draw arcs from the other endpoint of the line segment. 4. Connect the intersections of the arcs using a ruler. The line that passes through the midpoint of the line segment and is perpendicular to it is the perpendicular bisector.
3. What is the difference between a line segment and a ray in practical geometry?
Ans. In practical geometry, a line segment is a part of a line with two endpoints, while a ray is a part of a line with one endpoint and extends infinitely in the other direction. A line segment has a definite length and can be measured, whereas a ray has no length and cannot be measured.
4. How do I construct an angle of 60 degrees using a compass and ruler?
Ans. To construct an angle of 60 degrees using a compass and ruler, follow these steps: 1. Draw a line segment. 2. Place the compass at one endpoint of the line segment and draw an arc that intersects the line segment. 3. Without changing the compass width, place the compass at the intersection point and draw another arc. 4. Connect the endpoint of the line segment with the intersection point of the arcs using a ruler. The angle formed is 60 degrees.
5. How can I find the area of a triangle using practical geometry?
Ans. To find the area of a triangle using practical geometry, follow these steps: 1. Measure the base and the corresponding height of the triangle. 2. Multiply the base by the height. 3. Divide the result by 2. The obtained value is the area of the triangle.
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