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Area of a rectangle calculator

# Area of a rectangle calculator

A rectangle is a parallelogram in which opposite sides are parallel and adjacent sides are parallel.The formula they used is a simple one. It is area = length * width. Yes, the formula is simply the multiplication of one side with its neighboring side. It doesn't matter which side you pick to be the length. Whatever side you pick, the side next to it will be the width. The remaining two sides will have the same measurement as the side they are opposite to. Typically, in a rectangle, one side is longer than the other. If the longer side is your length, then make your shorter side your width. You can also choose your longer side to be the width, which will make your shorter side the length. Let's see how we can put this formula into use. We'll start with a plain rectangle just to see how the numbers work with each other. This particular rectangle we are looking at below has a length of 5 feet and a width of 3 feet. So, what do you think we need to do with these two numbers in order to find our area? That's right - we are going to multiply the two numbers together. When we do that, we get 5 feet * 3 feet = 15 feet squared. Notice how my answer has our measuring unit squared. That is because I have multiplied two numbers that have units. Just remember, your answer for area will always end with your measuring unit squared.

## USE

via GIPHY

The area can be defined as the amount of space covered by a flat surface of a particular shape. It is measured in terms of the "number of" square units (square centimeters, square inches, square feet, etc.) The area of a rectangle is the number of unit squares that can fit into a rectangle. Some examples of rectangular shapes are the flat surfaces of laptop monitors, blackboards, painting canvas, etc. You can use the formula of the area of a rectangle to find the space occupied by these objects. For example, let us consider a rectangle of length 4 inches and width 3 inches. A physical or electronic signature of the copyright owner or a person authorized to act on their behalf; An identification of the copyright claimed to have been infringed; A description of the nature and exact location of the content that you claim to infringe your copyright, in \ sufficient detail to permit Varsity Tutors to find and positively identify that content; for example we require a link to the specific question (not just the name of the question) that contains the content and a description of which specific portion of the question – an image, a link, the text, etc – your complaint refers to; Your name, address, telephone number and email address; and A statement by you: (a) that you believe in good faith that the use of the content that you claim to infringe your copyright is not authorized by law, or by the copyright owner or such owner’s agent; (b) that all of the information contained in your Infringement Notice is accurate, and (c) under penalty of perjury, that you are either the copyright owner or a person authorized to act on their behalf.

Geometry is one of the most important topics in Mathematics, which deals with various shapes such as square, rectangle, etc. It also helps us understand the different properties of these shapes. These shapes are then used in problem-solving questions of various topics such as trigonometry, algebra, calculus, etc. In this blog, we are going to explore the shape rectangle. We will be studying how to find the area of a rectangle and calculate the perimeter of a rectangle. But first, let us get started with some basic concepts. The word rectangle comes from the Latin word ‘rectangulus,’ which means right angle. The rectangle is one of the simplest shapes to study, but questions related to a rectangle in concepts like Trigonometry and Calculus can be a bit complex. Hence it is vital to have strong fundamentals. With the help of Cuemath online learning classes, you can explore the different geometric shapes using visual simulations that will let you solve complex problems related to rectangles in the future. (Source: gisuser.com)

## AREA

The area of a polygon is the number of square units inside the polygon. To understand the difference between perimeter and area, think of perimeter as the length of fence needed to enclose the yard, whereas area is the spaceinside the yard. Perimeter is 1-dimensional and is measured in linear units such as inches, feet or meters. Area is 2-dimensional: it has a length and a width. Area is measured in square units such as square inches, square feet or square meters. Geometry is one of the most important topics in Mathematics, which deals with various shapes such as square, rectangle, etc. It also helps us understand the different properties of these shapes. These shapes are then used in problem-solving questions of various topics such as trigonometry, algebra, calculus, etc. In this blog, we are going to explore the shape rectangle. We will be studying how to find the area of a rectangle and calculate the perimeter of a rectangle. But first, let us get started with some basic concepts.

The formula they used is a simple one. It is area = length * width. Yes, the formula is simply the multiplication of one side with its neighboring side. It doesn't matter which side you pick to be the length. Whatever side you pick, the side next to it will be the width. The remaining two sides will have the same measurement as the side they are opposite to. Typically, in a rectangle, one side is longer than the other. If the longer side is your length, then make your shorter side your width. You can also choose your longer side to be the width, which will make your shorter side the length. Let's see how we can put this formula into use. We'll start with a plain rectangle just to see how the numbers work with each other. This particular rectangle we are looking at below has a length of 5 feet and a width of 3 feet. So, what do you think we need to do with these two numbers in order to find our area? That's right - we are going to multiply the two numbers together. When we do that, we get 5 feet * 3 feet = 15 feet squared. Notice how my answer has our measuring unit squared. That is because I have multiplied two numbers that have units. Just remember, your answer for area will always end with your measuring unit squared. (Source: study.com)

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