logging in or signing up properties of triangles paramjeet Download Post to : URL : Related Presentations : Share Add to Flag Embed Email Send to Blogs and Networks Add to Channel Uploaded from authorPOINT lite Insert YouTube videos in PowerPont slides with aS Desktop Copy embed code: (To copy code, click on the text box) Embed: URL: Thumbnail: WordPress Embed Customize Embed The presentation is successfully added In Your Favorites. Views: 35503 Category: Education License: All Rights Reserved Like it (28) Dislike it (4) Added: October 18, 2008 This Presentation is Public Favorites: 14 Presentation Description properties of triangles Comments Posting comment... By: psddude (7 month(s) ago) nice 1 sir it really worked Saving..... Post Reply Close Saving..... Edit Comment Close By: tarunbhati (8 month(s) ago) plz send me the ppt on properties of triangle at-sbhati202@gmail.com......thsnks Saving..... Post Reply Close Saving..... Edit Comment Close By: Akashchoudhury (11 month(s) ago) thnxx it realy worked 4 my project Saving..... Post Reply Close Saving..... Edit Comment Close By: raghavseth (24 month(s) ago) really nice.... thanx for the presentation...... Saving..... Post Reply Close Saving..... Edit Comment Close By: riyanair98 (24 month(s) ago) sir i want the triangle presentation pleassssssssssssssssssssssssssssssssssssssssssssseeeeeeeeeeeeeeeeeeeeeeeeeeee.. i beg before u for that . pleaseeeeee send meeeeeeeeeeeeeee tis bfore 15june2010... my id is riyanair98@gmail.com.... please send me .. if u send me tis i will be very veru very very very very very veryvery very very very very thanankful to u.... riya nair Saving..... Post Reply Close Saving..... Edit Comment Close loading.... See all Premium member Presentation Transcript Triangles : Triangles If A,B,C are three non Collinear points ,the figure made up by three line segments AB,BC and CA is called a triangle : If A,B,C are three non Collinear points ,the figure made up by three line segments AB,BC and CA is called a triangle A B C The Six elements of a triangle are- : The Six elements of a triangle are- 1.Side AB 2. Side BC 3. Side AC 4.Angle ABC 5.Angle ACB 6. Angle BAC A B C Interior & Exterior of a triangle : Interior & Exterior of a triangle A B C P Q m Various types of triangles : Various types of triangles Equilateral triangle 6 cm 6 cm 6 cm Isosceles triangle : Isosceles triangle 6 cm 6 cm 4 cm Scalene triangle : Scalene triangle 5 cm 13 cm 6 cm Acute triangle : Acute triangle 40 60 80 Right triangle : Right triangle 90 Obtuse Triangle : Obtuse Triangle 120 Perimeter of a Triangle : Perimeter of a Triangle 5cm 5cm 4cm Perimeter=5cm+5cm+4cm=14cm Properties of Triangles : Properties of Triangles Angle sum property of a Triangle : Angle sum property of a Triangle The sum of the angles of a triangle is 180˚. A B C B C A Angle sum property of a Triangle : Angle sum property of a Triangle 1 2 3 4 5 Angle 4 + Angle 3 + Angle 5=180º Angle 1 + Angle 3 + Angle 2=180º Exterior & Interior Opposite Angles : Exterior & Interior Opposite Angles A B C D Exterior angle property of a Triangle : Exterior angle property of a Triangle A B D C Angle A + Angle B = Angle BCD Exterior angle property of a Triangle : Exterior angle property of a Triangle A B D C Angle A + Angle B + Angle BCA=180º Angle BCA + Angle BCD=180º Angle A + Angle B +Angle BCA = Angle BCA+ Angle BCD Triangle Inequality Property : Triangle Inequality Property The sum of any two sides of a triangle is greater than the third side. A B C AB+BC >AC AB+AC>BCAC+BC>AB Triangle Inequality Property : Triangle Inequality Property A B C AB+BC >AC Triangle Inequality Property : Triangle Inequality Property A B C AB+AC>BC Triangle Inequality Property : Triangle Inequality Property A B C AC+BC>AB Pythagoras Theorem : Pythagoras Theorem In a right triangle, the square of the longest side is equal to the sum of squares of remaining two sides. A B C ( AC) 2 = (AB) 2 + (BC) 2 Hypotenuse 2 = Perpendicular 2 + Base 2 Base Perpendicular Hypotenuse Pythagoras Theorem : Pythagoras Theorem You do not have the permission to view this presentation. In order to view it, please contact the author of the presentation.
properties of triangles paramjeet Download Post to : URL : Related Presentations : Share Add to Flag Embed Email Send to Blogs and Networks Add to Channel Uploaded from authorPOINT lite Insert YouTube videos in PowerPont slides with aS Desktop Copy embed code: (To copy code, click on the text box) Embed: URL: Thumbnail: WordPress Embed Customize Embed The presentation is successfully added In Your Favorites. Views: 35503 Category: Education License: All Rights Reserved Like it (28) Dislike it (4) Added: October 18, 2008 This Presentation is Public Favorites: 14 Presentation Description properties of triangles Comments Posting comment... By: psddude (7 month(s) ago) nice 1 sir it really worked Saving..... Post Reply Close Saving..... Edit Comment Close By: tarunbhati (8 month(s) ago) plz send me the ppt on properties of triangle at-sbhati202@gmail.com......thsnks Saving..... Post Reply Close Saving..... Edit Comment Close By: Akashchoudhury (11 month(s) ago) thnxx it realy worked 4 my project Saving..... Post Reply Close Saving..... Edit Comment Close By: raghavseth (24 month(s) ago) really nice.... thanx for the presentation...... Saving..... Post Reply Close Saving..... Edit Comment Close By: riyanair98 (24 month(s) ago) sir i want the triangle presentation pleassssssssssssssssssssssssssssssssssssssssssssseeeeeeeeeeeeeeeeeeeeeeeeeeee.. i beg before u for that . pleaseeeeee send meeeeeeeeeeeeeee tis bfore 15june2010... my id is riyanair98@gmail.com.... please send me .. if u send me tis i will be very veru very very very very very veryvery very very very very thanankful to u.... riya nair Saving..... Post Reply Close Saving..... Edit Comment Close loading.... See all Premium member Presentation Transcript Triangles : Triangles If A,B,C are three non Collinear points ,the figure made up by three line segments AB,BC and CA is called a triangle : If A,B,C are three non Collinear points ,the figure made up by three line segments AB,BC and CA is called a triangle A B C The Six elements of a triangle are- : The Six elements of a triangle are- 1.Side AB 2. Side BC 3. Side AC 4.Angle ABC 5.Angle ACB 6. Angle BAC A B C Interior & Exterior of a triangle : Interior & Exterior of a triangle A B C P Q m Various types of triangles : Various types of triangles Equilateral triangle 6 cm 6 cm 6 cm Isosceles triangle : Isosceles triangle 6 cm 6 cm 4 cm Scalene triangle : Scalene triangle 5 cm 13 cm 6 cm Acute triangle : Acute triangle 40 60 80 Right triangle : Right triangle 90 Obtuse Triangle : Obtuse Triangle 120 Perimeter of a Triangle : Perimeter of a Triangle 5cm 5cm 4cm Perimeter=5cm+5cm+4cm=14cm Properties of Triangles : Properties of Triangles Angle sum property of a Triangle : Angle sum property of a Triangle The sum of the angles of a triangle is 180˚. A B C B C A Angle sum property of a Triangle : Angle sum property of a Triangle 1 2 3 4 5 Angle 4 + Angle 3 + Angle 5=180º Angle 1 + Angle 3 + Angle 2=180º Exterior & Interior Opposite Angles : Exterior & Interior Opposite Angles A B C D Exterior angle property of a Triangle : Exterior angle property of a Triangle A B D C Angle A + Angle B = Angle BCD Exterior angle property of a Triangle : Exterior angle property of a Triangle A B D C Angle A + Angle B + Angle BCA=180º Angle BCA + Angle BCD=180º Angle A + Angle B +Angle BCA = Angle BCA+ Angle BCD Triangle Inequality Property : Triangle Inequality Property The sum of any two sides of a triangle is greater than the third side. A B C AB+BC >AC AB+AC>BCAC+BC>AB Triangle Inequality Property : Triangle Inequality Property A B C AB+BC >AC Triangle Inequality Property : Triangle Inequality Property A B C AB+AC>BC Triangle Inequality Property : Triangle Inequality Property A B C AC+BC>AB Pythagoras Theorem : Pythagoras Theorem In a right triangle, the square of the longest side is equal to the sum of squares of remaining two sides. A B C ( AC) 2 = (AB) 2 + (BC) 2 Hypotenuse 2 = Perpendicular 2 + Base 2 Base Perpendicular Hypotenuse Pythagoras Theorem : Pythagoras Theorem