MAHENDEKA
JF-Expert Member
- Jul 9, 2010
- 337
- 179
p { margin-bottom: 0.08in; }
1+1=1
Proof
Let a= 1 .(i)
Multiply by a in both sides
a×a = 1×a ..(ii)
From eqn (ii) reduce 1 in both sides
a²-1 = a-1 (iii)
But a²-1 = (a+1)(a-1) -This is factorization of quadratic equation
There fore
(a +1)(a-1) = (a-1) .(iv)
Divide by (a-1) both sides
(a+1)(a-1) = (a-1)
(a-1) (a-1)
(a+1) = 1 ..(v)
But from equation number (i) we let a=1.Take it and substitute into equation number (v)
Hence
1 +1 = 1
1+1=1
Proof
Let a= 1 .(i)
Multiply by a in both sides
a×a = 1×a ..(ii)
From eqn (ii) reduce 1 in both sides
a²-1 = a-1 (iii)
But a²-1 = (a+1)(a-1) -This is factorization of quadratic equation
There fore
(a +1)(a-1) = (a-1) .(iv)
Divide by (a-1) both sides
(a+1)(a-1) = (a-1)
(a-1) (a-1)
(a+1) = 1 ..(v)
But from equation number (i) we let a=1.Take it and substitute into equation number (v)
Hence
1 +1 = 1