area & perimeter

17
AREA & PERIMETER Anamika B.Ed 00619202115

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Page 1: Area & perimeter

AREA & PERIMETER

AnamikaB.Ed

00619202115

Page 2: Area & perimeter

PERIMETER of rectangle The perimeter of a rectangle is the distance

around the outside of the rectangle. A rectangle has four sides with opposite sides being congruent. The formula for finding the perimeter is Side A + Side B + Side A + Side B.

Formula= 2(L+B).

Page 3: Area & perimeter

Perimeter of a Rectangle

To calculate the perimeter of an object or space, you will need to add the length and width,

then multiply by 2.( 2 + 4 ) x 2 = ______

2

4

Page 4: Area & perimeter

Try to find the perimeter of these rectangles.

1

22

3

3

45

6

Page 5: Area & perimeter

PERIMETER OF SQUARE The perimeter of a square is the

distance around the outside of the square. A square has four sides of equal length. The formula for finding the perimeter of a square is 4*(Length of a Side).

Formula= 4* side.

Page 6: Area & perimeter

Perimeter of a Square

To find the perimeter

of a square, multiply the side

by 4.

3 x 4 = ___

3

Page 7: Area & perimeter

Find the perimeter of these squares.

512

25

816

Page 8: Area & perimeter

Perimeter of a Triangle

To calculate the perimeter of a triangle you will need to add the sides.

3 + 4 + 5 = ______

3

4

5

Page 9: Area & perimeter

Find the perimeter of these triangles.

5

5

5

3

4

5

3 3

3

6

810

Page 10: Area & perimeter

Area of a Rectangle

The area of a rectangle is determined by multiplying length x width.

2 x 4 = ______

2

4

Page 11: Area & perimeter

Area of a Square or Rectangle

2 x 4 =?

2

4

Page 12: Area & perimeter

Find the area of these rectangles.

1

22

3

3

45

6

Page 13: Area & perimeter

Area of a Square

You find the area of a square by multiplying the side by itself.

3

Page 14: Area & perimeter

Find the area of these squares.

512

25

816

Page 15: Area & perimeter

Area of a Triangle

Finding the area of a triangle is different.

Area of a triangle = ½ (base x height)

***(Base x height) is the same as (length x width).***

3

4

Page 16: Area & perimeter

Area of a TriangleSometimes it makes it easier to remember

if you can imagine it like this:

3

4

A triangle is half of a rectangle or square.

This is because the base (4) x the height (3)

would be the same as the length x the width of

a rectangle.

Page 17: Area & perimeter

Find the area of these triangles.

5

7

3

4

2

3

6

8