How to write geometrical figures for identities
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Obtaining the a+b whole square formula

The area of a square in this example is considered as (a+b)2(a+b)2.
The same square is split as two small distinct squares and two small same rectangles. The sum of areas of two small squares and two small rectangles is a2+b2+2aba2+b2+2ab.
Actually, a square is divided as two small different squares and two small same rectangles. Hence, the area of a square should be equal to the sum of the areas of two small squares and two small rectangles.
∴∴ (a+b)2(a+b)2 == a2+b2+2aba2+b2+2ab
Geometrically, it is proved that square of a+ba+b can be expanded as aa squared plus bbsquared plus 2ab2ab.

The area of a square in this example is considered as (a+b)2(a+b)2.
The same square is split as two small distinct squares and two small same rectangles. The sum of areas of two small squares and two small rectangles is a2+b2+2aba2+b2+2ab.
Actually, a square is divided as two small different squares and two small same rectangles. Hence, the area of a square should be equal to the sum of the areas of two small squares and two small rectangles.
∴∴ (a+b)2(a+b)2 == a2+b2+2aba2+b2+2ab
Geometrically, it is proved that square of a+ba+b can be expanded as aa squared plus bbsquared plus 2ab2ab.
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