define area.

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Guide :

# define area.

what is area?

## Research, Knowledge and Information :

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### Definition of Area

Math explained in easy language, plus puzzles, games, quizzes, worksheets and a forum. For K-12 kids, teachers and parents.

### Area | Define Area at Dictionary.com

Area definition, any particular extent of space or surface; part: the dark areas in the painting; the dusty area of the room. See more.

### Area | Definition of Area by Merriam-Webster

Define area: a part or section within a larger place — area in a sentence

### Area - definition of area by The Free Dictionary

area To calculate the area of a rectangle, multiply the length by the width. The area of this rectangle is 50 square feet. ar·e·a (âr′ē-ə) n. 1. A roughly ...

### What is Area in Math? - Definition & Formula - Video & Lesson ...

Area is the size of a two-dimensional surface. This lesson will define area, give some of the most common formulas, and give examples of those...

### Area - Wikipedia

Area is the quantity that expresses the extent of a two-dimensional figure or shape, or planar lamina, in the plane. Surface area is its analog on the two-dimensional ...

### Area - Definition in Relation to Math - ThoughtCo

Here are the definition and examples of formulas used to determine area along with authentic and real life reasons why this math concept is important.

### Area - math word definition - Math Open Reference

Definition and meaning of the math word area. Includes a list of other pages that refer to this word

### Definition and examples area | define area - geometry - Free ...

Area is defined as the number of square units that covers.....complete information about the area, definition of an area, examples of an area, step by step solution ...

### What is Area? - Math is Fun Area - Maths Resources

What is Area? Area is the size of a surface! Example: These shapes all have the same area of 9: It helps to imagine how much paint would cover the shape.

## Suggested Questions And Answer :

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### area under a curve at the right of a circle

Remember that the area under a curve has to be bounded, so limits need to be applied to define the boundaries. Usually it's the area between the curve and one axis or both. Occasionally it's the area between two curves or the area produced by the intersection of two curves. Sometimes, as in the case

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### my fence or rectangular area will be 20x6

Define the shape of the rectangular area by establishing a relationship between the length and width of the rectangle. For example, L = 2W + 5, or W = 3L – 4. Be sure to include the appropriate units (inches, feet, yards, miles, or meters). Using the fact that A = LW, together with the r

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### area of a region between two curves?

The picture below shows the required area between the two curves: y=e^(-x^2) (red) and y=1-cos(x) (blue). The vertical blue line shows the limit of the first quadrant (x=(pi)/2). Each grid square in the picture has an area of 0.04 and the area is roughly 14 complete squares: 14*0.04=0.56 is a rough

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### how many square feet in an area 149.3' x 60.8' x 140' x 60'

Area has only two dimensions, whereas you have multiplied four dimensions! You say the area is irregular but you haven't defined the shape, so I'm going to assume you have a 4-sided area (quadrilateral) and you have provided the perimeter measurements. If we split the irregular quadrilateral into tw

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### Find the area in sq units bounded by |3x| + |y| = 36

Find the area in sq units bounded by |3x| + |y| = 36. The modulus function takes the positive value of whatever is inside the brackets. Whatever is inside the brackets can be either positive or negative. Since we have two modulus functions, this means that we actually have 4 equations, not just o

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### integral from 0 to infinity of (cos x * cos(x^2)) dx

The behaviour of this function f(x)=cos(x)cos(x^2) is interesting. The integral is the area between the curve and the x axis. If the functions cos(x) and -cos(x) are plotted on the same graph, the latter form an envelope for f(x). Between x=(pi)/2 and 3(pi)/2, the curve has 4 maxima and 3 minima; be

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### Prove that the medians of a triangle partition the triangle into six triangles of equal area.

In a triangle ABC the points D, E and F are the midpoints of AB, BC and CA respectively. The medians intersect at the point O inside the triangle. Drawing a picture will help you to follow the argument that follows. Let Z(XYZ) mean the area of triangle XYZ, where X, Y and Z are the representat

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### integral sin(1/x) from 0 to 1

Integral in addition to its meaning as "antiderivative" is the area beneath a curve. The curve sin(1/x) is not undefined when x=0 because sin(infinity) is undefinable, even though the sine function ranges between -1 and 1. When x=2/(pi), sin(1/x)=1; when x=1/(pi) sin(1/x)=0. At x=1/2(pi) the functio

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### how do I calculate a perimeter

Two-sided object? A 4-sided object would be more sensible and you can find the area of such an object, but a 2-sided object would have an undefinable area. If you mean we have the length of two sides, then it does make sense and the answer would be that the object has two sides of the same length an

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### Guyssss please help me "Create a problem situation in which only the positive solution is meaningful" what am I going to do? I can't understand it

First, you need to understand the question, right? You need to know what gives you more than one solution. The answer is an equation which contains a polynomial of at least degree 2. That means a quadratic equation or a cubic equation, or more, that has more than one solution. A typical example

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