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L3 : Construction of Triangles - Practical Geometry , Maths, Class 7 Video Lecture

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FAQs on L3 : Construction of Triangles - Practical Geometry , Maths, Class 7 Video Lecture

1. What is practical geometry?
Ans. Practical geometry is a branch of mathematics that involves applying geometric principles and concepts to solve real-world problems or construct physical objects. It focuses on the practical application of geometrical knowledge in fields such as architecture, engineering, and design.
2. How are triangles constructed in practical geometry?
Ans. Triangles can be constructed in practical geometry using various methods. Some common methods include constructing triangles using three sides, constructing triangles using two sides and an included angle, and constructing triangles using three angles. These constructions involve using a compass and straightedge to accurately measure and draw the required lines and angles.
3. Can any three line segments be used to construct a triangle?
Ans. No, not any three line segments can be used to construct a triangle. In order to construct a triangle, the sum of the lengths of any two sides must be greater than the length of the third side. This is known as the triangle inequality theorem. If this condition is not satisfied, a triangle cannot be constructed.
4. What are the steps involved in constructing a triangle using two sides and an included angle?
Ans. To construct a triangle using two sides and an included angle, follow these steps: 1. Draw a line segment to represent one of the given sides. 2. Use a compass to measure the length of the other given side and draw an arc with that length from one endpoint of the first side. 3. Use a protractor to measure the given included angle and mark the corresponding angle at the endpoint of the arc. 4. Draw a line segment connecting the endpoint of the first side to the point where the arc intersects the angle. 5. The resulting line segment forms the third side of the triangle, and the triangle is now constructed.
5. What is the importance of triangle construction in practical geometry?
Ans. Triangle construction is important in practical geometry as it allows us to accurately create and visualize triangles in real-world scenarios. It is especially useful in fields such as architecture and engineering, where precise measurements and constructions are necessary for designing structures and objects. Triangle constructions also help in understanding and applying geometric concepts and theorems, making it an essential skill in practical geometry.
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