To verify the algebraic identity `[a+b]^2=a^2+2ab+b^2`

Find : Verify the identity : (a - b)^(2) = a^(2) - 2ab + b^(2) , where a = 3m and b = 2m

Verify the identity (a - b)^(2) -= a^(2) - 2ab + b^(2) geometrically by taking a =11 units, b = 2 units

Verify the identity (a - b)^(2) -= a^(2) - 2ab + b^(2) geometrically by taking a = 7 units, b = 2 units

Verify the identity (a + b)^(2) -= a^(2) + 2ab + b^(2) geometrically by taking a = 10 units, b = 4 units

Verify the identity (a + b)^(2) -= a^(2) + 2ab + b^(2) geometrically by taking a = 5 units, b = 9 units

Verify the identity (a + b)^(2) -= a^(2) + 2ab + b^(2) geometrically by taking a = 11 units, b = 6 unit

Now take a = 1 and b = 3, verify the identity. (a+b)^(2)=a^(2)+2ab+b^(2) What do you observe? Is LHS = RHS ?

Verify the identity (a+b)^2 =a^2 +2ab+ b^2 geometrically by taking:a=5 units, b = 2 units

Verify the identity: (a-b)^2 = a^2 -2ab + b^2 , where a= 3m and b = 5n.

Verify the identity (a+b)^2 =a^2 +2ab+ b^2 geometrically by taking:a =3 units, b = 1 unit