Challenging Question :- ( NOT IN EXAMINATION POINT OF VIEW) You have to identify the mistake in this challenging proof. (Given Below) [ REMEMBER:- This proof is absolutely wrong. don't write this proof any more in examination.. It's just a challenge and use your brain to identify the mistake] Thank You. I hope all can answer this.
Proof of 4=5 \[\huge \bf 16-36=25-45\] \[\huge \bf 16-36+\frac{81}{4}=25-45+\frac{81}{4}\] \[\huge \bf (4-\frac{9}{2})^2=(5-\frac{9}{2})^2\] \[\huge \bf 4-\frac{9}{2}=5-\frac{9}{2}\] \[\huge \bf 4=5\]
Identify the mistake.
mistake while taking square root on both sides
the answer to \(\sqrt {x^2} = |x| \)
Goku always saving the day...
so infact , final answer will be \(|4-9/2|=|5-9/2| \\ |-1/2|=|-1/2| \\ 1/2 = 1/2\)
This is true though:\[ \left| 4-\frac 92 \right| = \left|5-\frac 92\right| \]
************************************************* This is irrelevant!!! ************************************************* \[ (4-\frac{9}{2})^2=(5-\frac{9}{2})^2\]\[ (4-\frac{9}{2})^2-(5-\frac{9}{2})^2=0\]\[ [(4-\frac{9}{2})+(5-\frac{9}{2})][(4-\frac{9}{2})+(5-\frac{9}{2})]=0\]\[ [9-2(\frac{9}{2})][(9-2(\frac{9}{2})]=0\]\[0\times0 = 0\]Lol! This is fun!
lol, what a nice proof that 0 x 0 = 0
Thanks LOL!
Goood.......going.........
Is this a direct proof, or a "I'm going to assume it is true because I know it is true, oh look it's true!" proof?
thank you . this is true proof
Ah-huh! I didn't know it turned out like that though :\
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