International Math Olympiad is a competitive examination for students who excel in the subject. Students competing in Math Olympiads can assess their knowledge of the subject and determine where they stand in comparison to their peers at the national and international levels. Furthermore, the exam assists students in gaining a competitive advantage.

Olympiad tests are subject-centered cutthroat competitions held on a larger normal stage across the world. Understudies from various nations and schools compete at a higher level of learning and becoming together to help them get where they remain among friends of a similar instructional level.

There are Olympiads for various subjects like:

International Science Olympiad (ISO)

International Math Olympiad (IMO)

International English Olympiad (IEO)

International General Knowledge Olympiad (IGKO).

Understudies can choose to participate in one or more of these Olympiads based on their availability. These tests are designed to elicit genuine ability from students, assist them in building certainty, and prepare them for comparative cutthroat tests. In this article, you will get detailed information about IMO Class 4 Chapter 7: Area and Perimeter of Geometrical figures.

**IMO Class 4 Chapter 7: Area and Perimeter of Geometrical Figures Detailed Notes**

In mathematics, the two key characteristics of two-dimensional shapes are area and perimeter. While area describes the space it occupies, perimeter describes how far the shape’s edge extends.

Mathematics’ essential subject of area and perimeter, commonly used in daily life. Each shape has a unique area and perimeter calculation. You should be familiar with forms like triangles, squares, rectangles, circles, spheres, etc. Here, all shapes’ areas and perimeters are described.

**What is Area?**

The region that an object’s shape defines as its area. The area of a figure or any other two-dimensional geometric shape in a plane is how much space it occupies. All forms’ areas vary depending on their dimensions and characteristics. There are several shapes with various areas. A kite’s area is not the same as the size of the square.

The area occupied by two items need not be identical just because they have the same shape unless and until the dimensions of the two shapes are also equal. Consider two rectangular boxes with lengths of L1 and L2 and widths of B1 and B2, respectively. Thus, L1=L2 and B1=B2 are necessary for the areas of both rectangular boxes, A1 and A2, to be equal.

**What is Perimeter?**

The whole distance around a shape is referred to as its perimeter. In essence, the length of any shape when it is expanded in a linear form equals its perimeter. A shape’s perimeter in a two-dimensional plane is its complete circumference. Depending on their measurements, distinct shapes’ perimeters may be equal in length.

For instance, if a circle is built of a metal wire of length L, the same wire can be used to build a square with equal-length sides.

**Area and Perimeter For all Shapes**

There are numerous different shapes. The most typical ones are circles, Square, Triangle, and Rectangle. We require many formulas in order to determine the area and perimeter of all these.

**Area and Perimeter of a Rectangle**

A rectangle is a figure or form with equal opposed sides and 90° angles on all sides. The space that the rectangle occupies in an XY plane is its area.

A rectangle’s perimeter equals = 2(a + b).

Rectangle Area = a x b

**Perimeter and Area of a Square**

A shape or figure called a square has four equal sides and angles that are all exactly 90 degrees. The square’s perimeter is the length of the outer line, and its area is the area it takes up in a 2D plane.

The perimeter of a Square = 4a

Area of a Square = a^{2}

**Perimeter and Area of Triangle**

Three sides make up the triangle. Any triangle’s perimeter, whether scalene, isosceles, or equilateral, will therefore equal the sum of its three sides’ lengths. And the space a triangle takes up in a plane is its area.

The perimeter of a triangle = a + b +c, where a, b and c are the three different sides of the triangle.

Area of a triangle = ½ x b × h; where b is the base and h is the height of the triangle.

**Area and Circumference of a circle**

The area a circle takes up in a plane is known as its area.

The circumference of a circle is the length of the circle’s encircling line.

Circumference of Circle = 2πr

Area of Circle = πr^{2}

**Applications of Area and perimeter **

We are aware that the perimeter is the distance around the shape and that the area is essentially the space occupied by these shapes. If you want to paint the walls of your new house, you must first calculate the area in order to determine how much paint will be needed and how much it will cost.

For instance, the length of fencing material needed to enclose your house’s garden is equal to the garden’s perimeter. The perimeter of a square garden with one centimeter on each side would be four centimeters. The space contained within the given figure or form is known as the area. Square units are used in the calculation. Consider installing tiles in your new home. To determine the number of tiles needed to cover the entire floor, you must first determine the size of the floor.

**Advantages of IMO class 4**

- Students gain knowledge of the leading exam questions.
- The Sample Paper provides a preview of the leading exam sections.
- It provides a general idea of the questions that are asked in each section.
- Students learn what to anticipate from the question bank and its difficulty level.
- Students can download these class 4 Math Olympiad sample papers in PDF format and use them to practice for the International Mathematical Olympiad.

**Also Read:** **How to prepare for Olympiads?**

School Connect Online offers olympiads such as

1. National Science Olympiad (NSO)

2. International Mathematics Olympiad (IMO)

4. Artificial Intelligence Olympiad.

Prepare for your Olympiad coaching with the Olympiad Genius by interacting with one of the greatest educators from IIT, NIT, as well as other institutions!

To know more: https://blog.schoolconnectonline.com/

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**Related Links **

IMO Class 3 Chapter 8: Geometry

Science class 5 chapter 7 full details