45
Presentation Name: Name: Durdana Saleem Class: Class: B.Ed (hons.) Roll No Roll No : 1649 Submitted to: Dr. Asma Kazi

2163

Embed Size (px)

DESCRIPTION

tell if it is useful

Citation preview

Page 1: 2163

Presentation

Name:Name: Durdana Saleem

Class:Class: B.Ed (hons.)

Roll NoRoll No: 1649

Submitted to:Dr. Asma Kazi

Page 2: 2163

PolygonEnglish Presentation

Page 3: 2163

Contents

Polygon Interior and Exterior Angle Find Angle

Page 4: 2163

PolygonPolygon

1. Definition

Page 5: 2163

PolygonPolygon

1. Definition

A polygon is a closed figure that is composed of three or more line segments.

Page 6: 2163

PolygonPolygon

1. Definition

A polygon is a closed figure that is composed of three or more line segments.

Page 7: 2163

PolygonPolygon

1. Definition

A polygon is a closed figure that is composed of three or more line segments.

Page 8: 2163

PolygonPolygon

1. Definition

A polygon is a closed figure that is composed of three or more line segments.

sides

Page 9: 2163

PolygonPolygon

1. Definition

A polygon is a closed figure that is composed of three or more line segments.

sides

Page 10: 2163

PolygonPolygon

1. Definition

A polygon is a closed figure that is composed of three or more line segments.

sides

vertex

Page 11: 2163

PolygonPolygon

2. Naming

Page 12: 2163

PolygonPolygon

2. Naming 3

Page 13: 2163

PolygonPolygon

2. Naming 3 Triangle

Page 14: 2163

PolygonPolygon

2. Naming 3 Triangle

4 Quadrilateral

Page 15: 2163

PolygonPolygon

2. Naming 3 Triangle

4 Quadrilateral

5 Pentagon

Page 16: 2163

PolygonPolygon

2. Naming 3 Triangle

4 Quadrilateral

5 Pentagon

6 Hexagon

Page 17: 2163

PolygonPolygon

2. Naming 3 Triangle

4 Quadrilateral

5 Pentagon

6 Hexagon

7 Heptagon

Page 18: 2163

PolygonPolygon

2. Naming 3 Triangle

4 Quadrilateral

5 Pentagon

6 Hexagon

7 Heptagon

8 Octagon

Page 19: 2163

PolygonPolygon

2. Naming 3 Triangle

4 Quadrilateral

5 Pentagon

6 Hexagon

7 Heptagon

8 Octagon

9 Nonagon

Page 20: 2163

PolygonPolygon

2. Naming 3 Triangle

4 Quadrilateral

5 Pentagon

6 Hexagon

7 Heptagon

8 Octagon

9 Nonagon

10 Decagon

Page 21: 2163

PolygonPolygon

2. Naming

3 Triangle

4 Quadrilateral

5 Pentagon

6 Hexagon

7 Heptagon

8 Octagon

9 Nonagon

10 Decagon

n n - gon

Page 22: 2163

PolygonPolygon

3.Example Yes

Page 23: 2163

PolygonPolygon

3.Example Yes

Page 24: 2163

PolygonPolygon

3.Example Yes

Page 25: 2163

PolygonPolygon

3.Example Yes

No

Page 26: 2163

PolygonPolygon

3.Example Yes

No

Page 27: 2163

PolygonPolygon

3.Example Yes

No

Page 28: 2163

Interior and Exterior Angles

Page 29: 2163

Interior and Exterior Angles

To form an angle two lines must intersect at an end point

Page 30: 2163

Interior and Exterior Angles

To form an angle two lines must intersect at an end point

Page 31: 2163

Interior and Exterior Angles

To form an angle two lines must intersect at an end point

1

Page 32: 2163

Interior and Exterior Angles

To form an angle two lines must intersect at an end point

1

2

3

Page 33: 2163

Interior and Exterior Angles

To form an angle two lines must intersect at an end point

1

2

3

45

Page 34: 2163

Interior and Exterior Angles

To form an angle two lines must intersect at an end point

1

2

3

45

Page 35: 2163

Interior and Exterior Angles

To form an angle two lines must intersect at an end point

1

2

3

45

6

Page 36: 2163

Interior and Exterior Angles

To form an angle two lines must intersect at an end point

1

2

3

45

6

7

Page 37: 2163

Interior and Exterior Angles

To form an angle two lines must intersect at an end point

1

2

3

45

6

78

Page 38: 2163

Interior and Exterior Angles

To form an angle two lines must intersect at an end point

1

2

3

45

6

78

9

Page 39: 2163

Interior and Exterior Angles

To form an angle two lines must intersect at an end point

1

2

3

45

6

78

910

Page 40: 2163

Find the Angle

1

2

3

45

6

78

910

Page 41: 2163

Find the Angle

1

2

3

45

6

78

910

m< 1 + m< 6 = 180o

Page 42: 2163

Find the Angle

1

2

3

45

6

78

910

m< 1 + m< 6 = 180oWe can use this formula to find and interior or exterior angle , which is missing.

Page 43: 2163

Find the Angle

1

2

3

45

6

78

910

m< 1 + m< 6 = 180o

m< 1 = -m< 6 +180o

We can use this formula to find and interior or exterior angle , which is missing.

Page 44: 2163

Find the Angle

1

2

3

45

6

78

910

m< 1 + m< 6 = 180o

m< 1 = -m< 6 +180o

We can use this formula to find and interior or exterior angle , which is missing.

Sum of exterior angles:m< 6 + m<7 + m<8 + m<9 + m<10 = 360o

Page 45: 2163

Thanks for your concentration