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POWER POINT PRESENTATION
WELCOME
Name of College : New B.EdCollege NellimoodName of Student : GeethuU ROption : MathematicsReg. No : 180/13376004
Topic : IDENTITIESStandard : VIIISubject : Mathematics
IDENTITIES 
Anidentityisanequalitybetweenfunctionsthataredifferentlydefined
Expansion of (x‐y)2What is the Expansion of(x‐y)2 ?
What is the area of a square having side ‘x’ ?
Area = x2
What is the area of the square having side ‘x’ decreased by ‘y’ unit?
Area = (x‐y)2 
New Figure is 
Now the side is (x‐y)
HereArea of Large Square= x2 Area of Small Square = (x‐y)2
If the remaining portion are divided into two rectangles, then the figure is
Therefore, Area of the remaining portion 
= xy+y(x‐y) 
= xy+yx‐y2 
= 2xy‐y2
Then the large square’s area is 
X2=(x‐y)2+2xy‐y2 
Therefore, 
(x‐y)2=x2+y2‐2xy
If x, y be any number, then we get 
(x‐y)2 = x2+y2‐2xy
g{tÇ~ lÉâ

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