mathematicians look here - if possible correct me please with detailed explanations

mathematicians look here - if possible correct me please with detailed explanations

MAHENDEKA

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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
 
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

Peleka huu uzi kwenye education
 
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1+1=1
Proof
Let a= 1…………….(i)

I dont see an 'a' in the formula you are trying to prove. Labda ungesema, let 1= a (In which case you would be asuming that we dont know what '1' is but we know what an 'a' is!).
 
Aaaaaargh! maluweluwe.
But MAHENDEKA nimeipenda hiyo trick yako na formula
 
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

sijui ni hiki kileo....mbona nahisi kizunguzungu
 
I dont see an 'a' in the formula you are trying to prove. Labda ungesema, let 1= a (In which case you would be asuming that we dont know what '1' is but we know what an 'a' is!).
mzee wa kutegua mabomu umestukia tunapelekwa chaka eeeh
kula senki hapo chini
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Msanii (Today)​
 
You let a=1,so wen u divide by (a-1),means dat you divide by zero both sides,mathematicaly dis is incorrect and the answer is undefined and not 1 as u show us!
 
hili ndo tatizo la kudhania hesabu inaendeshwa kwa assumptions....

If you are trying to prove 1+1=1 why are you assuming 1 = a? kwani ukifanya ivo tayari equation yako inakuwa a+a=a so what the hell!?
 
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

ulichofanya wala sio hesabu, ni kubadilisha 1kuwa 'a' na baadae kuibadilisha 'a' kuwa 1
 
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

BIG NO!!!

The answer Must be true for all numbers

Why?

If I let a=2, sipati 1+1=1

Kwa hiyo kwa maoni yangu hesabu yako ni sawa na maji+maji = ?
 
You let a=1,so wen u divide by (a-1),means dat you divide by zero both sides,mathematicaly dis is incorrect and the answer is undefined and not 1 as u show us!


Fantastic
 
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



Big up Mahendeka, good thinking!
But there are several problems with ur so called proof.
1. Basically what you are doing is NOT proving but verifying that 1+1=1. There are no any analytical tools (theorems, lemmas or conjectures) that support what you are doing!

2. A proof as one of the readers put it must be true for all values ( and not necessarily numbers!) not just for some values. Your arguments are untrue when a<0.

3. The statement let a=1, is equivalent to writing a-1=0, so division by itself meand you are dividing by 0 which is indeterminate form, unless you would have put for a not equal to 1, but which contradicts your assunption that a=1!

However this is good thinking, and that is what maths needs!
 
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1+1=1
Proof
Let a= 1&#8230;&#8230;&#8230;&#8230;&#8230;.(i)
Multiply by a in both sides
a×a = 1×a&#8230;&#8230;&#8230;&#8230;..(ii)
From eqn (ii) reduce 1 in both sides
a²-1 = a-1&#8230;&#8230;&#8230;&#8230;&#8230;&#8230;(iii)
But a²-1 = (a+1)(a-1) -This is factorization of quadratic equation
There fore
(a +1)(a-1) = (a-1)&#8230;&#8230;.(iv)
Divide by (a-1) both sides
(a+1)(a-1) = (a-1)
(a-1) (a-1)
(a+1) = 1&#8230;&#8230;&#8230;&#8230;&#8230;&#8230;&#8230;..(v)
But from equation number (i) we let a=1.Take it and substitute into equation number (v)
Hence
1 +1 = 1

Huu utoto awapelekee darasa la saba, very poor reasoning. Kwani wewe hujui kuwa 1x0= 2x0=3x0=4x0......... etc?
 
....the way i see the problem is the Problem itself. Mathematics is the Study of Numbers only, not letters
 
Mmh.. Ivi unatakiwa u-prove definition au theory?! Au hiyo ni Boolean..
 
lol, very wrong idea...you were you saying 1+1=1?, why did you assume that a= 1? why you didnt assume that 1=a?
 
p { margin-bottom: 0.08in; }

1+1=1
Proof
Let a= 1&#8230;&#8230;&#8230;&#8230;&#8230;.(i)
Multiply by a in both sides
a×a = 1×a&#8230;&#8230;&#8230;&#8230;..(ii)
From eqn (ii) reduce 1 in both sides
a²-1 = a-1&#8230;&#8230;&#8230;&#8230;&#8230;&#8230;(iii)
But a²-1 = (a+1)(a-1) -This is factorization of quadratic equation
There fore
(a +1)(a-1) = (a-1)&#8230;&#8230;.(iv)
Divide by (a-1) both sides
(a+1)(a-1) = (a-1)
(a-1) (a-1)
(a+1) = 1&#8230;&#8230;&#8230;&#8230;&#8230;&#8230;&#8230;..(v)
But from equation number (i) we let a=1.Take it and substitute into equation number (v)
Hence
1 +1 = 1
Mtihani mwema kaka, Kwa mfumo huu huwezi kwepa F ya Hisabati. Tutaonana Kantalamba HKL
 
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