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Pythagoras' Theorem
Pythagoras' Theorem - In a right angled triangle, the square on the hypotenuse is equal to the sum of the squares on the sides containing the right angle. ABC is a triangle with BAC = 90 o . BC 2 = AB 2 + AC 2 . On AB, BC and CA as sides, describe squares ABFG, BCDE and ACKL res..
Pythagoras Theorem
In a right angled triangle, the square on the hypotenuse is equal to the sum of the squares on the sides containing the right angl..
Pythagoras Introduction
Introduction - In the given triangle ABC, A = 90 o . Squares BCDE, ABFG and ACKL are drawn on the sides of the triangle. area of square BCDE = BC 2 area of square ABFG = AB 2 area of square ACKL = AC 2 Pythagoras' theorem states that, area of square BCDE = area of square ABFG + ..
Vapour Theory
pythagoras proposed vapour theory The Greek philosopher and mathematician of 6 t h century BC, Pythagoras proposed the idea that each organ in the body of an animal released some kind of vapour, and that the new individual is formed by the combination of vapours from different organs. Fig. 18.1 Pythagoras..
Question 6
image Question: D, E and F are the mid-point of the sides BC, CA and AB respectively of a D ABC. Determine the ratio of the areas of D DEF and D ABC. [3 Mar /> Answer: By mid-point theorem DE||BC ....(1) AFDE is a parallelog..
Question 5
image Question: In a triangle, AD ^ BC, prove that AB 2 - BD 2 = AC 2 - CD 2 . [2 Mark] Answer: Given: In D ADB, (Pythagoras Theorem) ... (1) In D ADC, (Pythagoras theorem)..
Learn Geometry Online with TutorVista
. Learn about lines, angles and triangle , parallelograms , Pythagoras theorems and more with TutorVista's online Geometry tutorin..
Note:
Distance and Displacement Note: In this example we can make use of the Pythagoras theorem to determine the displacement. Now let us consider an object changing its position, with respect to a fixed point called the origin 0. x i and x f are the initial and final positions of the..
Question 8
image Question: In D ABC, if AD is the median, show that Answer: Draw AE ^ BC. In .... (1) (By Pythagoras Theorem) In D AEC, AC 2 = AE 2 + EC 2 . . . (2) Adding (1) and (2), we have ..
T-ratios of 30o and 60o
Let and In 30 o - 60 o - 90 o triangle, it can be proved that the hypotenuse is double the side opposite to 30 o (see proof in Geometry Section), AC = 2AB Let AB = a AC = 2a Using Pythagoras Theorem BC 2 = (2a) 2 - a 2 = 4a 2 - a 2 = 3a 2 ..
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