Area powerpoint

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This document discusses calculating the area of composite shapes made up of squares, rectangles, triangles, and circles at level 2. It provides the formulas for finding the area of rectangles, triangles, and circles. An example problem is given to find the total area of a composite shape made up of a rectangle, triangle, and circle by using the appropriate formulas and adding the individual areas. The key areas covered are the formulas for finding the area of different shapes and an example of calculating the total area of a composite shape by adding the individual areas.

Area at Level 2 ,[object Object],[object Object],[object Object],[object Object],[object Object]

Area at Level 2 ,[object Object],[object Object],[object Object],[object Object],[object Object],[object Object]

Formulae for area ,[object Object],[object Object],[object Object]

Area at Level 2 Length=6 units Width=5 units Radius=2.5

Area at Level 2 Length=6 units Width=5 units A=6x5=30 A=3x 2.5x 2.5=18.75

Remember ,[object Object],[object Object],[object Object],[object Object],[object Object]

CONTENTS  DEFINITION  CIRCLE  TRIANGLE  SQUARE  RECTANGLE  SECTOR DEFINITION OF AREA • The extent or measurement of a surface or piece • Its units are meter square(m^2) in SI(system international) Units, feet square(ft^2) in F.P.S(foot pound second) or British system and centimeter square(cm^2) in C.G.S(centimeter gram second) or French System. • Simplest formula to measure area is Area=Width*Length CIRCLE A ROUND PLANE FIGURE WHOSE BOUNDARY (THE CIRCUMFERENCE) CONSISTS OF POINTS EQUIDISTANT FROM A FIXED POINT (THE CENTRE). MEASUREMENT OF THE AREA OF CIRCLE RADIUS (R) A straight line from the centre to the circumference of a circle or sphere. How to Measure Area Practically WE just simply need to find the radius by using scale and then use this formula TRIANGLE A PLANE FIGURE WITH THREE STRAIGHT SIDES AND THREE ANGLES. MEASUREMENT OF THE AREA OF TRIANGLE HOW TO FIND AREA OF TRIANGLE PRACTICALLY • We just simply need to use scale and then measure the height and base of the triangle SQUARE A PLANE FIGURE WITH FOUR EQUAL STRAIGHT SIDES AND FOUR RIGHT ANGLES. MEASUREMENT OF THE AREA OF SQUARE HOW TO FIND AREA OF SQUARE PRACTICALLY • We just simply need to use scale and measure the length of one of four sides RECTANGLE A PLANE FIGURE WITH FOUR STRAIGHT SIDES AND FOUR RIGHT ANGLES, ESPECIALLY ONE WITH UNEQUAL ADJACENT SIDES, IN CONTRAST TO A SQUARE. MEASUREMENT OF THE AREA OF RECTANGLE HOW TO FIND AREA OF RECTANGLE PRACTICALLY • We just simply need to use scale and measure the length and width of the rectangle SECTOR THE PLANE FIGURE ENCLOSED BY TWO RADII OF A CIRCLE OR ELLIPSE AND THE ARC BETWEEN THEM. MEASUREMENT OF THE AREA OF SECTOR HOW TO FIND AREA OF SECTOR PRACTICALLY • We just simply need to use scale and measure the length and width of the rectangle GEOMETRY SCALES USED FOR THE ABOVE SHAPES GEOMETRY SCALES USED FOR THE ABOVE SHAPES SIGNIFICANCE OF MEASUREMENT OF AREA Everything which exists has a specific mass and area which we need to measure for various reasons, some of these are described here: • We use measurement of area in different aspects of life specially when are dealing with standards of different objects , area , is one the first things, which comes in our mind. i.e. standard for property is area(how large property is) and SIGNIFICANCE OF MEASUREMENT OF AREA similarly when we need to buy cloth we use area as an standard and pay price according to the area of that piece of cloth. • Engineering and its related fields are impossible to exist without the measurement of area. i.e. we need machines and reactors of different areas while working in a chemical plant for specific uses. SIGNIFICANCE OF MEASUREMENT OF AREA • Measurement of area plays an important role in architecture and designing. Whenever we need to build an object again area is

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9. Area at Level 2 Length=6 units Width=5 units Radius=2.5

10. Area at Level 2 Length=6 units Width=5 units A=6x5=30 A=3x 2.5x 2.5=18.75

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