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See if you can find the error.
Suppose that a = b.
Multiply both sides by a, which gives us a² = ab.
add (a² - 2ab) to both sides to get a² + (a² - 2ab) = ab + (a² - 2ab).
Simplify to get 2(a² - ab) = a² - ab.
Finally divide both sides by a² - ab.
This gives 2 = 1.
So much for a bloody engineering degree. I never do read questions properly...
>
> :^)
hang on, didn't you say you were doing Law?!?
;)
> Simon Says wrote:
> Suppose that a = b.
> >
> Simplify to get 2(a² - ab) = a² - ab.
>
>
> Since a=b,
> a²-ab = a² - a² = 0
>
> 2 x 0 = 1 x 0 = 0
>
> :^)
congratulations ;)
> Suppose that a = b.
>
> Simplify to get 2(a² - ab) = a² - ab.
Since a=b,
a²-ab = a² - a² = 0
2 x 0 = 1 x 0 = 0
:^)
> Simon Says wrote:
> Here's one for the maths boffins.
> This gives 2 = 1.
>
>
> No, it doesn't, it gives:
>
> 2 = [a²/(a² - ab)] - [ab/(a² - ab)]
>
>
> Because you have to divide each element by a² - ab.
it doesn't make any different because you can add the numerators of fractions with common denomenators.
i.e (2/5) + (3/5) = 5/5
as for the ickle powers, I don't know if there is another way but I copied them from word
I may be wrong of course...
Anyway, and more importantly, how did you get the little ²? I just copied yours...
> Here's one for the maths boffins.
> This gives 2 = 1.
No, it doesn't, it gives:
2 = [a²/(a² - ab)] - [ab/(a² - ab)]
Because you have to divide each element by a² - ab.
See if you can find the error.
Suppose that a = b.
Multiply both sides by a, which gives us a² = ab.
add (a² - 2ab) to both sides to get a² + (a² - 2ab) = ab + (a² - 2ab).
Simplify to get 2(a² - ab) = a² - ab.
Finally divide both sides by a² - ab.
This gives 2 = 1.