Geometric construction is an important part of geometry.
With simple study and drawing tools such as a scale or ruler, pencil, and a compass, we can draw line segments, angles and different types of polygons, arcs, circle and many other geometric figures which then help us then analyzing the problem with the help of the figures drawn and then proceed towards the solution.
With the help of geometric construction, we can create angles, bisect lines, draw line segments, and all the geometric shapes. Care should be taken to have a sharp edge of the pencil for accurate measurements.
Thus, Geometric construction is the process of drawing a geometrical figure using two geometrical instruments, a compass, and a ruler.
Geometric Tool – RulerAlso known as the straightedge, a ruler is used to construct straight lines and measure the lengths of a line segment. A ruler is also known as the line gauge, is a mathematical tool used in Geometry as well as in many Engineering applications.
Step-by-step explanation:
Geometric tools are the instruments used to draw different types of geometric shapes. In Maths, geometry is the most crucial topic, where we learn about the shapes of objects. To draw these shapes, there are different types of tools with different names used while solving problems based on geometry. We come across a number of shapes in our day to day life. You are already aware of a couple of them such as triangles, squares, hexagons, circles, parallelograms and so on. Different figures have characteristic properties such as length, breadth, diameter, etc. which set them apart from one another and are parameters to produce the figures on paper. Practical geometry or Euclidean geometry is the most pragmatic branch of geometry that deals with the construction of different geometrical figures using geometric instruments such as rulers, compasses and protractors. In this article, we are going to discuss important Maths tools which are used in Geometry for the construction of different shapes with a complete explanation.
Answers & Comments
Answer:
Geometric construction is an important part of geometry.
With simple study and drawing tools such as a scale or ruler, pencil, and a compass, we can draw line segments, angles and different types of polygons, arcs, circle and many other geometric figures which then help us then analyzing the problem with the help of the figures drawn and then proceed towards the solution.
With the help of geometric construction, we can create angles, bisect lines, draw line segments, and all the geometric shapes. Care should be taken to have a sharp edge of the pencil for accurate measurements.
Thus, Geometric construction is the process of drawing a geometrical figure using two geometrical instruments, a compass, and a ruler.
Step-by-step explanation:
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Geometric Tool – Ruler
Geometric Tool – RulerAlso known as the straightedge, a ruler is used to construct straight lines and measure the lengths of a line segment. A ruler is also known as the line gauge, is a mathematical tool used in Geometry as well as in many Engineering applications.
Step-by-step explanation:
Geometric tools are the instruments used to draw different types of geometric shapes. In Maths, geometry is the most crucial topic, where we learn about the shapes of objects. To draw these shapes, there are different types of tools with different names used while solving problems based on geometry. We come across a number of shapes in our day to day life. You are already aware of a couple of them such as triangles, squares, hexagons, circles, parallelograms and so on. Different figures have characteristic properties such as length, breadth, diameter, etc. which set them apart from one another and are parameters to produce the figures on paper. Practical geometry or Euclidean geometry is the most pragmatic branch of geometry that deals with the construction of different geometrical figures using geometric instruments such as rulers, compasses and protractors. In this article, we are going to discuss important Maths tools which are used in Geometry for the construction of different shapes with a complete explanation.
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