# What is this shape called: Different Shape Names (Useful List, Types, Examples) • 7ESL

Posted on## Different Shape Names (Useful List, Types, Examples) • 7ESL

Are you looking for different shape names in English? Here you will find a list of shapes with different types and useful example sentences. If you work in a business that requires the use of mathematics, for example then it would be very important that you are aware of the English names for shapes.

However, this may not be the only reason that you need to learn this information. When taking part in day-to-day conversations, you will need to learn the shape names in order to describe something or be able to understand what someone is talking about, for example, if a person tells you about ‘the square plate.’ Here, you can learn shape names and further expand your vocabulary.

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### Shapes

#### What Are Shapes?

Shapes are geometric figures, or the pattern an outline falls into. Shapes are often drawn (whether by ink, pencil, or digitally), but they occur in life, also. Frequently, people picture 2D (two-dimensional, or flat) images when they hear the word “shapes,” so most of the objects listed in this lesson will be 2D shapes, but some will be 3D as well.

#### Different Types of Shapes

There are many, many different types of shapes, and there are names for basically all of them. The following list focuses on more common shapes that you’re more likely to encounter or to need or want to know the name of.

##### Two-Dimensional (Flat) Shapes

**Circle:**A circle is an equally round shape. Picture the lid of a jar, flat, from above. That is a circle. The wheels on a car are circular, as well. So are the holes in most lined paper and notebooks.**Oval:**An oval is basically a circle that’s been a little squished. The cups of over-the-ear headphones are generally referred to as oval. So is the profile of an egg. Some make a distinction between circles that have been squished in the middle versus circles that have been squished at the top, the former being called an ellipse, but common usage treats both as ovals.**Rectangle:**A rectangle is a shape with four sides, made up of two sets of parallel lines, with four right angles (90 degree angles; picture a capital L). It doesn’t matter whether the sets of sides are the same length. Picture a plain piece of printing paper. This is a rectangle, with one set of sides (generally the top and bottom) shorter than the other set of sides (generally the left and right).**Square:**A square is a very specific type of rectangle, one with four equal sides. Some boxes have a square footprint. Origami paper is square.**Triangle:**A triangle is a shape with three straight sides. These sides can be any length, with any degree of angle, as long as the three sides are joined at their ends. Many warning signs are triangular. A slice of a round pizza is mostly triangular (the crust is a little too rounded to be perfect).**Pentagon:**A pentagon is a shape with five sides. A basic drawing of a house, with two lines for the roof, a line for each side, and a line for the bottom is generally a pentagon.

Shapes with more sides are generally named based on how many sides they have. A **hexagon** has six sides, **heptagon** has seven, and an **octagon **has eight.

##### Three-Dimensional Shapes

Three-dimensional shapes are ones that aren’t just flat on paper, but also take up room vertically. Only a few are really commonly named.

**Sphere:**A sphere is a 3D circle, like a ball.**Cube:**A cube is a 3D square, like a box.**Pyramid:**A pyramid is a 3D triangle. The giant structures in Egypt are pyramids, as is the Luxor in Las Vegas.

### Shape Names

It’s important to build a good vocabulary, in any language. The more words you know and understand, the better you can communicate. Even if you don’t use the words often, understanding them allows you to follow along with a conversation, even if it ventures a little outside of your comfort zone. This lesson is specifically focused on different types of shapes.

**List of Shapes**

- Nonagon
- Octagon
- Heptagon
- Hexagon
- Triangle
- Scalene triangle
- Right triangle
- Parallelogram
- Rhombus
- Square
- Pentagon
- Circle
- Oval
- Heart
- Cross
- Arrow
- Cube
- Cylinder
- Star
- Crescent

**Different Shape Names with Pictures and Examples**

**Nonagon**

The math student measured each side of the **nonagon** until he had measurements for all nine edges.

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**Octagon**

The sectional shape is a quarter of an **octagon**.

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**Heptagon**

The pagoda has a base of **heptagon**.

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**Hexagon**

A **hexagon **is a six – sided figure.

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**Triangle**

The sum of all the angles of a **triangle **is 180 degrees.

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**Scalene triangle**

A **scalene triangle** is a triangle that has three unequal sides.

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**Right triangle**

The hypotenuse is the longest side of a **right triangle**.

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**Parallelogram**

A **parallelogram** is a shape with four sides that are parallel to each other.

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**Rhombus**

A **rhombus** is a simple quadrilateral whose four sides all have the same length.

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**Square**

The interior angles of a **square **are right angles or angles of 90 degrees.

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**Pentagon**

Draw a **pentagon**, a regular five-sided figure.

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**Circle**

The students sit in a **circle **on the floor.

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**Oval**

The shape of the earth is an **oval**.

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**Heart**

The pool was in the shape of a **heart**.

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**Cross**

The **cross **is the symbol of Christianity.

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**Arrow**

It flew straight as an **arrow**.

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**Cube**

The box was **cube**-shaped.

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**Cylinder**

The **cylinder **is rotated 180 degrees.

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**Star**

She cuts these paper into **star**-shaped.

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**Crescent**

He has a **crescent***–*shaped knife.

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**Shapes ****| Picture**

Learn different shapes with images to improve and expand your vocabulary, especially **shapes and colors** vocabulary words in English.

PinShapes: Different Shape Names (with Useful List, Types)

**Shapes Names ****Video**

There are shapes everywhere, and so references to them happen frequently. Hopefully, after this lesson, you’re feeling prepared to deal with shapes!

### Two-Dimensional Shapes

Two-dimensional (2D) shapes are flat figures with two dimensions—length and width. They do not have any thickness and can be drawn on flat planes such as paper or a blackboard. Common types of 2D shapes include triangles, quadrilaterals, circles, and other polygons.

#### Triangles

Triangles are polygonal shapes with three sides and three angles. They can be classified into several types based on side lengths and angles:

- Equilateral triangle: all three sides are equal in length, and all angles measure 60 degrees.
- Isosceles triangle: two sides are equal in length, and two angles are equal.
- Scalene triangle: all three sides are different in length, and all three angles are different.

Triangles can also be classified based on angle measures:

- Acute triangle: all three angles are less than 90 degrees.
- Right triangle: one angle measures 90 degrees.
- Obtuse triangle: one angle is greater than 90 degrees.

#### Quadrilaterals

Quadrilaterals are polygonal shapes with four sides and four angles. Some common types of quadrilaterals include:

- Square: all four sides are equal in length, and all angles measure 90 degrees.
- Rectangle: opposite sides are equal in length, and all angles measure 90 degrees.
- Parallelogram: opposite sides are equal in length and parallel, and opposite angles are equal.
- Rhombus: all four sides are equal in length and opposite sides are parallel. Opposite angles are equal, but not necessarily 90 degrees.
- Trapezium: one pair of opposite sides is parallel.
- Kite: two pairs of adjacent sides are equal in length, with one pair of opposite angles equal.

#### Circles

A circle is a closed shape with a constant distance (radius) from its center to any point on its circumference. Circles have unique properties:

- The diameter is twice the radius.
- The circumference is the distance around the circle, calculated as 2π times the radius.
- The area of a circle is the space enclosed by the circumference, calculated as π times the radius squared.

#### Other Polygons

In addition to triangles and quadrilaterals, several other polygonal shapes exist with varying numbers of sides:

- Pentagon: five sides
- Hexagon: six sides
- Heptagon: seven sides
- Octagon: eight sides
- Nonagon: nine sides

These polygons can be regular, meaning all sides and angles are equal, or irregular, with varying side lengths and angles. Polygons with more than nine sides are generally referred to by their number of sides (e.g., decagon for 10 sides).

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### Three-Dimensional Shapes

Three-dimensional (3D) shapes are geometric forms that have length, width, and depth. They can be found all around us in our daily lives. This section will discuss some common 3D shapes, focusing on polyhedra, spheres and hemispheres, as well as cylinders and cones.

#### Polyhedra

Polyhedra are 3D shapes with flat faces, straight edges, and vertices. Some examples of polyhedra include:

**Cube**: A solid with six square faces, 12 edges, and eight vertices. All faces and angles are congruent.**Cuboid**: Also known as a rectangular prism, it has six rectangular faces, 12 edges, and eight vertices.**Pyramid**: A solid with a polygonal base and triangular faces that meet at a single vertex. The number of faces depends on the base shape.

#### Spheres and Hemispheres

A **sphere** is a 3D shape with a curved surface and no edges or vertices. It is perfectly symmetrical, and every point on its surface is an equal distance from the center. Some common examples of spheres are globes or balls.

A **hemisphere** is half of a sphere, formed by cutting a sphere along a flat plane. It has a curved surface, and its base is a circle.

#### Cylinders and Cones

**Cylinders** are 3D shapes with two parallel, congruent circular or elliptical bases and a curved lateral surface that connects them. Some examples include cans or pipes. Cylinders can be divided into two types:

**Right Cylinder**: The bases are aligned directly above each other, and the axis between them is perpendicular to the bases.**Oblique Cylinder**: The bases are not aligned directly above each other, and the axis is not perpendicular to the bases.

**Cones** are 3D shapes with one circular or elliptical base and a curved lateral surface that narrows and meets at a single vertex. Examples of cones can be found in party hats or funnels. Like cylinders, cones can also be right or oblique:

**Right Cone**: The axis between the base and the vertex is perpendicular to the base.**Oblique Cone**: The axis between the base and the vertex is not perpendicular to the base.

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### Properties of Shapes

#### Vertices, Edges, and Faces

3D shapes such as cubes and cylinders have distinct attributes called vertices, edges, and faces. Vertices are corners where edges meet, while edges are the straight or curved lines that connect vertices. Faces are the flat or curved surfaces that make up the exterior of the shape. Here’s a quick breakdown for two common 3D shapes:

Cube:

- Vertices: 8
- Edges: 12
- Faces: 6

Cylinder:

- Vertices: 0
- Edges: 2
- Faces: 3 (2 circular, 1 curved rectangle)

#### Interior Angles

The angles formed by the sides of a polygon inside the shape are known as interior angles. The sum of the interior angles depends on the number of sides (n) in the polygon and can be calculated using the formula: `(n - 2) × 180°`

. For instance, in triangles and quadrilaterals:

Triangle (3 sides):

- Sum of Interior Angles:
`(3 - 2) × 180° = 180°`

Quadrilateral (4 sides):

- Sum of Interior Angles:
`(4 - 2) × 180° = 360°`

#### Open and Closed Shapes

Shapes can also be classified as open or closed based on their structure. An open shape consists of line segments or curves that do not completely enclose a region, while a closed shape has a boundary that fully encloses an area. Examples include:

Open shapes:

- Parabolic curve
- Line segment
- Arc of a circle

Closed shapes:

- Circle
- Triangle
- Square

### More Types of Shapes

#### Regular Shapes

Regular shapes are geometric figures with equal side lengths and equal angles. Some common regular shapes include:

**Triangle:**A polygon with three sides and three interior angles. There are several types of triangles:*Equilateral triangle:*All sides and angles are equal.*Isosceles triangle:*Two sides and two angles are equal.*Scalene triangle:*All sides and angles are different.

**Square:**A four-sided polygon with all sides equal in length and all angles measuring 90 degrees.**Pentagon:**A five-sided polygon with all sides and angles equal.**Hexagon:**A six-sided polygon with all sides and angles equal.

#### Irregular Shapes

Irregular shapes are geometric figures that do not have equal side lengths or equal angles. Some common irregular shapes include:

**Rectangle:**A four-sided polygon with opposite sides equal in length and all angles measuring 90 degrees.**Parallelogram:**A four-sided polygon with opposite sides parallel and equal in length. Opposite angles are equal.**Rhombus:**A four-sided polygon with all sides equal in length, but angles are not necessarily 90 degrees.**Oval:**An ellipse or an elongated circle with two different foci.

Other types of irregular shapes include polygons with varying side lengths and angles, such as heptagons (seven sides), octagons (eight sides), and nonagons (nine sides).

In addition to the two-dimensional shapes mentioned above, there are also three-dimensional shapes, which are referred to as geometric solids. Some common examples of geometric solids include:

**Sphere:**A perfectly round solid figure, where all points on the surface are equidistant from the center.**Cube:**A solid figure with six equal square faces and all angles measuring 90 degrees.**Cylinder:**A solid figure with two parallel, congruent circular bases connected by a curved lateral surface.

Understanding the different types of shapes is essential as it not only helps in identifying them but also in determining their properties, solving mathematical problems, and grasping various concepts related to geometry.

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### Shape Applications

#### Mathematics and Geometry Formulas

In mathematics, shapes play a crucial role in understanding various concepts and solving problems. Geometry, a branch of mathematics, deals with the study of shapes, sizes, positions, and properties of various objects. Some common geometry formulas include:

- Area of a triangle:
`0.5 * base * height`

- Circumference of a circle:
`2 * pi * radius`

- Area of a rectangle:
`length * width`

Shapes like triangles, rectangles, and circles are frequently used when solving real-world problems. For example, students use geometry formulas to solve problems in a variety of subjects, such as physics, engineering, and architecture.

#### Real-Life Objects

Shapes can be observed in many different real-life objects. Some of these objects include:

**Book**: a book is typically rectangular in shape, consisting of multiple pages bound together. The pages within the book are also rectangular, and the spine is often straight, resembling a vertical line segment.**Ball**: Balls, such as the ones used in sports like basketball or soccer, are spherical in shape. This shape is a three-dimensional object with a curved surface and no edges or vertices.**Globe**: A globe is an example of a spherical object that represents the Earth. It is used for geographical and educational purposes, providing a detailed representation of our planet’s surface.**Dice**: Dice are commonly used in many games and activities. They are typically cubes with six faces, each face having a different number of dots representing the numbers one through six.**Moon**: The moon is often considered to have a crescent shape when viewed from Earth at certain times. This crescent shape is formed due to the position of the moon, Earth, and the sun.**Arrow**: An arrow is a geometric shape consisting of a straight line segment with a triangle attached to one end. Arrows are often used to represent direction, motion, or a connection between objects.**Star**: A star is a polygon with multiple points, often five or more. Stars are prevalent geometrical shapes in our daily lives, representing various aspects of culture, such as religion, symbolism, and decoration.

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By examining and understanding the shapes of real-life objects, we can better comprehend the importance of geometry and its applications in the world around us.

### Shape Terminology

When discussing shapes and their properties, it is important to understand various terms used to describe them. This section will provide a brief overview of some common shape terminologies, focusing on triangles and parallelograms.

#### Triangles

Triangles are three-sided polygons classified based on their side and angle properties. Here are some common types of triangles:

**Isosceles Triangle**: A triangle with at least two sides of equal length. The angles opposite these equal sides are also equal.**Scalene Triangle**: A triangle with all sides having different lengths, and all internal angles being different.**Right Triangle**: A triangle with one angle measuring 90 degrees (a right angle). This type of triangle follows the Pythagorean theorem, which states that the square of the length of the hypotenuse (the side opposite the right angle) is equal to the sum of the squares of the other two sides.**Equilateral Triangle**: A triangle with all three sides being equal in length and having equal angle measures of 60 degrees.

#### Parallelograms

Parallelograms are four-sided polygons with opposite sides parallel and equal in length. There are several types of parallelograms, including the following:

**Rectangle**: A parallelogram with all internal angles measuring 90 degrees.**Rhombus**: A parallelogram with all sides having equal length and opposite angles being equal.**Square**: A special case of both a rectangle and a rhombus, where all sides have equal length and all internal angles are 90 degrees.

A key property of parallelograms is the concept of height, which is the perpendicular distance between the base (one of the parallel sides) and the opposite side or vertex. Height is important for finding the area of a parallelogram.

In summary, the terminology of shapes revolves around their sides, angles, and properties such as height for parallelograms. Understanding these terms allows for a clear and confident discussion of geometric shapes in various contexts.

### FAQs on Shapes

**What are the basic types of shapes?**

There are several basic types of shapes, which can be categorized into two groups: polygons and non-polygons. Some examples of polygons include triangles (3 sides), quadrilaterals (4 sides), and hexagons (6 sides). Non-polygons include circles, ellipses, and curves.

**What is the difference between regular and irregular shapes?**

- Regular Shapes: These shapes have equal sides as well as equal angles. Examples include squares, circles, and equilateral triangles.
- Irregular Shapes: These shapes have varying angles and sides. Examples include scalene triangles, rectangles, and pentagons with unequal sides.

**Can you provide a brief description of some common shapes?**

- Triangle: A polygon with three sides and three interior angles.
- Square: A quadrilateral with four equal sides and four right angles.
- Rectangle: A quadrilateral with four right angles and opposite sides of equal length.
- Circle: A non-polygon shape with a curved line forming a closed loop, with every point in the loop equidistant from its center.

**How do you identify open and closed shapes?**

- Open Shapes: These shapes do not have a closed boundary, which means their sides do not connect completely. Examples include arcs and the letters C, L, M, S, U, V, and Z.
- Closed Shapes: These shapes have a completely connected boundary, which means their sides connect to form a closed loop. Examples include polygons like triangles, quadrilaterals, and circles.

**What is the relationship between a shape’s sides, vertices, and angles?**

In polygons, the number of sides is equal to the number of vertices (corners) and the sum of the interior angles can be calculated by the formula (n-2) *180, where n is the number of sides.

**Related:**

Last Updated on May 13, 2023

## Definition, Types, List, Solved Examples, Facts

### What are Shapes?

**In geometry, a shape can be defined as the form of an object or its outline, outer boundary or outer surface.**

Everything we see in the world around us has a shape. We can find different basic shapes such as the two-dimensional square, rectangle, and oval or the three-dimensional rectangular prism, cylinder, and sphere in the objects we see around us. These geometric shapes appear in objects we see as credit cards, bills and coins, finger rings, photo frames, dart boards, huts, windows, magician’s wands, tall buildings, flower pots, toy trains, and balloons.

##### Related Games

Different Types of Shapes

Shapes can be classified into open and closed shapes.

In geometry, an open shape can be defined as a shape or figure whose line segments and/or curves do not meet. They do not start and end at the same point. |
In geometry, a closed shape can be defined as an enclosed shape or figure whose line segments and/or curves are connected or meet. They start and end at the same point. |

Closed geometric shapes can further be put into two broad categories, namely two-dimensional shapes and three-dimensional shapes.

The 2-Dimensional shape is flat. | A 3-Dimensional Shape is a solid shape. |

It has two dimensions, that is, length and width. | It has two dimensions, that is, length, width, and depth. |

Here’s a list of 2-D or two-dimensional shapes with their names and pictures:

Two-Dimensional Geometric Shapes |

Here’s a list of 3-D or three-dimensional shapes with their names and pictures:

Three-Dimensional Geometric Shapes |

The color, overall size, and orientation called the non-defining attributes of a two-dimensional or three-dimensional shape do not define or affect the shape in any way. These attributes can change without any effect on the shape.

On the other hand, defining attributes such as the number of sides (parallel or non-parallel, straight or curved), vertices, edges, and faces of a shape, whether the shape is open or closed, and the angle measures determine the shape of a two-dimensional or three-dimensional object. Any change in these defining attributes will change the shape.

##### Related Worksheets

### Solved Examples on Shapes

**Example 1: Name the shapes.**

**A polygon with 6 sides.****Outline of a door.****When you fold square corner to corner.****A square and a triangle on top of it.**

**Solution:**

- Hexagon
- Rectangle or quadrilateral
- Triangle
- Pentagon

**Example 2: Classify the given letters as open shape or closed shape.**

**C, D, L, M, O, S, U, V, Z**

**Solution:**

Open shape: C, L, M, S, U, V, Z

Closed shape: D, O

**Example 3: Identify the solid shape of given objects. **

**Globe****Book****Cold drink can****Dice**

**Solution:**

- Sphere
- Cuboid
- Cylinder
- Cube

**Example 4: Why is the crescent-shaped moon not a polygon?**

**Solution: **

Crescent shape moon is not a polygon as it has curved lines.

### Practice Problems On Shapes

1

#### What is 8-sided polygon known as?

hexagon

heptagon

octagon

quadrilateral

Correct answer is: octagon

A polygon with 8 sides is known as octagon.

2

#### How many dimensions does a solid shape have?

1

2

3

depends on the shape

Correct answer is: 3

All solid shapes are 3-dimensional shapes.

3

#### Which of the following statements is incorrect?

closed shapes can have only straight sides.

closed shapes have definite area.

start and end point of a closed shape are the same.

start and end point of a open shape are the different.

Correct answer is: closed shapes can have only straight sides.

Closed shapes are shapes whose start and end points are the same. It is not necessary that it is formed by only straight sides.

## What is the name of this figure?

In children with «special features» in development, sensory development is poorly formed. A child is born into the world with ready-made sense organs: he has eyes, ears, his skin has sensitivity that allows him to touch objects, etc. These are just prerequisites for the perception of the world around us. There are no primary disorders at the level of the sense organs in children with developmental «peculiarities». However, the formation of a holistic image of objects is disturbed.

How can the child be helped in this case?

* It has been established that visually presented material is remembered better than verbal, while the ability to manipulate it creates more favorable conditions for memorization. *

I recommend using geometric shapes with different sensory coverage (fabric, yarn, sisal, millet, coffee beans, felt, paper of various textures — corrugated, velvet, etc.) in didactic games with children, which allow you to achieve your goals .

** When forming ideas about geometric shapes, bodies and the shape of objects, much attention is paid to teaching children the methods of examining forms in a tactile-motor way under the control of vision **

*(i.e. tracing the contour with the finger of the hand)*,

**and with verbal accompaniment of the teacher ( adult).**For example, an adult suggests placing a finger on the edge of the circle*circle it, shows how to do it, draws attention to the fact that the hand slides freely around the circle. Only after that he calls: «This is a circle.» Then the children do the same with the square. The child finds the desired figure in his place, circles it with his hand under the guidance of an adult: “Watch how the finger moves: straight, then an angle, down, an angle again. ”*.

**First, all actions are performed jointly (“hand in hand”), then by imitation and model**The parent (teacher) is recommended to be as active as possible at the first stage, showing the child toys and aids, showing him how to act with them, accompanying his actions with emotional exclamations. Then the actions are carried out jointly. At the same time, the adult constantly comments on the actions performed, using his speech as a stimulating tool to encourage the child to take action. In addition, the speech of an adult performs a controlling function, the teacher must remind the child each time the purpose of the task and the way it is done in order to prevent slipping into the wrong way of doing it.

Children are first taught to distinguish between geometric shapes, and then to name them. And to distinguish means to find among others. I bring to your attention several didactic games.

** Geometric lotto game. ** For the game you will need cards on which geometric shapes are depicted in a row (one-color contours). On the cards — a different selection of figures. On one — a circle, a square, a triangle; on the other — a circle, a square, a circle; on the third — a triangle, a triangle, a circle; on the fourth — a square, a triangle, a circle, etc. In addition, each child has a set of geometric figures of the same size as the outline images on the cards (two figures of each shape in different colors).

At the beginning of the lesson, the child lays out all the figures in front of him. The card is on the table in front of him. The teacher shows the figure, invites the children to find the same one and arrange it on the cards so that they match the ones drawn.

Depending on the knowledge and skills of children, the game is simplified or complicated (there may be more or less figures).

** «Put in boxes» game. ** This game uses boxes with outline images of figures, and circles, squares, triangles of various colors and sizes.

The task for the children is to put things in order, put all the figures into boxes. Children first look at the boxes and determine which one to put what. Then they lay out the figures in boxes, correlating their shape with the contour image.

In this game, children learn to group geometric shapes, abstracting from color and size.

** Circle, Triangle, Square Game **

Cut out a circle, triangle, and square from construction paper or cardboard. Cut them into several parts, and then invite the child to assemble a whole figure from these parts.

If the child has completed this task, ask him to close his eyes and assemble the pieces first into a circle, then into a triangle and a square.

Discuss with your child which figure was easier to build and why.

Prepared by: teacher-defectologist Levchenko G. A.

## What is the name of this spatial geometric figure?

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### What is the astronaut’s name?

Shapes that require three-dimensional space to build are called three-dimensional or spatial. Examples of spatial figures: pyramid, prism, cube, sphere, cylinder, etc.

### What are spatial geometric figures?

Spatial geometric figures are those that have three dimensions: length, height and width. These figures are divided into two groups: round bodies (bounded by some rounded surface) and polyhedra (surfaces bounded by flat geometric figures).

### What is the name of a geometric figure?

Geometric figures are elements that have shapes, sizes and dimensions on a plane or in space. For example, triangle, square, pyramid and sphere are geometric shapes. In mathematics, these elements are studied in the section of geometry.

### What flat figures form a spatial figure?

What flat figures form a spatial figure? Therefore, any figure, for the construction and definition of which three dimensions are necessary, is called a spatial geometric figure. Examples of spatial figures: cube, prism, parallelepiped, pyramid, cone, cylinder, sphere, etc.

### What are geometric figures?

In addition, each of them has several sides.

- Triangle — 3 sides.
- Quadrilateral — 4 sides.
- Pentagon — 5 sides.
- Hexagon — 6 sides.
- Heptagon — 7 sides.
- Octagon — 8 sides.
- Enneagon — 9 sides.
- Decagon — 10 sides.

### Is this spatial geometry?

Spatial geometry is the analysis of bodies in space, that is, geometry for three-dimensional objects, as opposed to flat geometry, which studies two-dimensional figures.

### What about the name of the hexagonal prism and the spatial form?

Hexagonal prism: the base is formed by a hexagon. Heptagonal Prism: The base is formed by a heptagon.

### How to make spatial geometry?

Formulas for the geometry of space

- When we are going to study space, plane geometry takes on another dimension.
- To calculate the volume of a prism, simply multiply the base area by the height.
- A cube is a regular polyhedron with all sides equal.

### How many spatial geometric shapes does it contain?

Spatial geometric shapes# Spatial geometry studies various geometric bodies, among the main ones we have: a cylinder, a cube, a cone, a sphere, a parallelepiped and a pyramid.

### How many faces does the parallelepiped have?

A box is a geometric body with 6 faces, 8 vertices and 12 edges. The faces of a parallelepiped are formed by parallelograms. The parallelepiped can be straight or oblique.

### What are flat geometric figures called?

Flat geometric shapes (triangle, square, rectangle, trapezium and parallelogram): feature recognition and analysis.

### What is a plane and a spatial figure?

The biggest difference between planar and 3D shapes is the number of dimensions needed to construct them: 2D figures are 2D, while 3D figures are 3D. Geometric figures can be divided into flat and spatial. In the latter case, the figures are called geometric bodies.

### What are the spatial geometric figures of the 2nd main year?

Cosmic geometric figures, also called geometric bodies, are those that have three dimensions: length, width and depth.

### What is planimetry and spatial geometry?

Planimetry is the study of figures in two dimensions, such as squares, circles, rectangles and triangles. While spatial geometry studies figures in three dimensions, that is, cubes, spheres, parallelepipeds and pyramids.

### Which is not a polyhedron?

Polyhedra are known as round bodies or bodies of revolution. These are a cone, a cylinder and a sphere.

### What is the shape of the diamond?

Rhombuses are polygons that have four equal sides. From this definition it follows that a rhombus is a parallelogram. Rhombuses are four-sided geometric figures formed by segments that intersect only at their ends.

### Which spatial figure is formed not by curves or only by curves?

A plane is a set of aligned lines and therefore also a set of points. The object formed by this alignment of lines is a flat surface that does not curve and is infinite in all directions. On a plane, you can draw shapes that, in addition to length, have width.

### What is the shape of the polyhedron?

Polyhedra (from Latin poly — many — and edro — face) — three-dimensional figures formed by the union of regular polygons, in which all angles of polyhedra are congruent. The union of these polygons forms the elements that make up the polyhedron, these are: vertices, edges and faces.

### What are 3-year spatial geometric shapes?

SPATIAL GEOMETRIC FIGURES OR GEOMETRIC BODIES ARE THOSE THAT OCCUR IN SPACE IN CONNECTION WITH THEIR THREE-DIMENSIONALITY, I.E. HAVE THREE DIMENSIONS (HEIGHT, WIDTH AND LENGTH).

### Which of the following spatial geometric figures are polyhedra?

Which of the following spatial geometric figures are polyhedra? Based on primitive elements, geometric bodies are developed, the main of which are polyhedra: parallelepipeds, cubes and other prisms, in addition to the so-called Platonic solids; and round bodies: cone, cylinder and sphere.

### What are special prisms?

A special case of the prism is the cuboid, also known as the cuboid, which occurs when all the faces of the prism are rectangular. A cuboid is also known as a cuboid.

### I am a spatial geometric figure, do I have 6 faces?

Hexagon, also called a cube, is formed by 12 edges, 8 vertices and 6 faces.

### What is the name of a spatial geometric figure, in which all six faces are square?

The cube is also known as a hexagon because it has 6 sides. A cube consists of 6 faces, 12 edges and 8 vertices. All faces of a cube are formed by squares, so its edges are congruent, and so it is a regular polyhedron, also known as Plato’s solid.

### What is the area of the sphere?

Use the following formula to calculate the surface area of a sphere: _{ SE } = 4 . π . g²

### How many vertices does a cube have?

The figure shows that the cube has 8 vertices.

### What is the area of the cube?

Since the cube is made up of six equal squares, the total area of the cube is six times the area of its base.

### What is spatial geometry used for?

Abstract: The study of plane and spatial geometry is of great importance for the student, it helps in developing abstraction skills, solving everyday problems for calculating and comparing results, as well as in recognizing the properties of geometric shapes.

### How many sides does the space figure have?

How many sides does a spatial figure have? Facets: It has 6 square faces; Diagonals: there are 4 diagonals inside the cube; Vertices: has 8 vertices; Corners: 24 right angles.

### What is a geometric figure?

What are geometric figures:

The etymology of the word «geometry» comes from the Greek terms «geo», which means «earth», and «metria», which means «measure». Thus, a geometric shape will be the format that a certain element has, analyzing, for example, its length, area and volume in space.

### How to calculate the area of a 3d rectangle?

The total area of the parallelepiped is calculated by the formula A _{ T } = 2ab + 2ac + 2bs.

### What is the diagonal of the cube?

The diagonal of a cube is a segment connecting an edge of a polyhedron with a vertex on the opposite face. It’s oblique. That is, the diagonal of a cube is an inclined line connecting the edges of two opposite faces of the figure.

### How many vertices does a prism with a triangular base have?

A triangular prism has two triangles at its base. It has 6 vertices, 9edges and 5 faces, two of which are bases, and the rest are rectangular.

### How many vertices of the square?

Since squares are closed figures, they are called polygons in geometry and are classified as quadrilaterals, figures with four sides. Each square has four edges (sides), four vertices (crossing points of the sides), and four internal 90° angles.

Pentagonal pyramid: Its base is a pentagon made up of six faces: five side faces and a base face.

### What is a polygonal base?

Figure with triangular side faces and polygonal base

It corresponds to a set of segments with ends in a polygon and at a point external to the plane containing this polygon.

### How many sides of a cube?

The cube is a regular polyhedron with six square faces. Thus, all edges of the cube are congruent.

### What is a round body?

Round bodies are geometric bodies with rounded edges. Round bodies are geometric bodies that have rounded surfaces. Also known as solids of revolution, the basic round solids are sphere, cylinder, and cone.

### Why not a landfill?

not polygons

These are geometric shapes not completely bounded by straight line segments. They may be open or closed. To learn more, read also about planimetry.

### What are examples of plane figures?

The basic plane figures are triangle, circle, square, rectangle, rhombus, and trapezium, and each of them has an area formula.

### What about the name of the hexagonal prism and the spatial form?

Hexagonal prism: the base is formed by a hexagon. Heptagonal Prism: The base is formed by a heptagon.

### What is the shape of the polyhedron?

Polyhedra (from Latin poly — many — and edro — face) — three-dimensional figures formed by the union of regular polygons, in which all angles of polyhedra are congruent.