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  1. In geometry, a closed shape can be defined as an enclosed shape or figure whose line segments and/or curves are connected or meet end to end. Closed shapes start and end at the same point. The least number of sides required to make a closed shape is 3, which forms a polygon named a triangle.

  2. Closed Shapes in Geometry. A triangle is a closed figure with 3 sides and 3 vertices. A circle is a closed shape with no sides, no vertices, and one face. A quadrilateral is a closed shape with 4 sides and 4 vertices. Examples of a quadrilateral are square, rectangle, rhombus, parallelogram, trapezium, etc. A pentagon is a closed shape with 5 ...

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  3. In geometry, a closed shape is a shape that has no open sides or gaps. A closed shape is also called a figure or a form. There are three main types of closed shapes: polygons, circles, and ellipses. Let's take a closer look at each one.

  4. A closed plane figure, also known as a closed shape or a closed curve, refers to a geometric shape that is composed of a finite set of connected line segments or curves in a two-dimensional plane. The defining characteristic of a closed figure is that it has no open ends or breaks, meaning that all its points are connected.

  5. Geometric shapes are closed figures created using points, line segments, circles, and curves. Such shapes can be seen everywhere around us. Some of the geometric shape examples are circle, rectangle, triangle, etc. A pizza is circular, whose slices are triangular.

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  6. May 7, 2024 · Polygons are figures two-dimensional plane figures with straight lines, connecting to create a closed shape with only one boundary. The word "polygon" stems from two words from ancient Greek mathematicians: "poly," meaning many, and "gon," which translates to angles.

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  8. Shape. A shape is an object that has some form of distinguishable external boundary, surface, or outline. There are many ways to classify shapes; they can be classified as open or closed shapes; they can be classified by their dimensions, such as 2D or 3D.

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