Question 649576
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What ever possessed you to say that 0 is not less than or equal to 0?  Less than OR equal means exactly what it says, one quantity is smaller than the other OR the two quantities are the same.  Since zero is equal to zero, zero is less than or equal to zero.


Furthermore, *[tex \LARGE |x\ -\ 2|\ \leq\ 0] CANNOT be written as *[tex \LARGE |x\ -\ 2|\ \leq\ 0] or *[tex \LARGE -|x\ -\ 2\|\ \leq\ 0]


Rather you can write it as *[tex \LARGE (x\ -\ 2)\ \leq\ 0] AND *[tex \LARGE -(x\ -\ 2\)\ \leq\ 0]  which is to say *[tex \LARGE x\ \leq\ 2] AND *[tex \LARGE x\ \geq\ 2]


The only way that *[tex \LARGE x] can simultaneously be less than OR equal to 2 AND greater than OR equal to 2 is if *[tex \LARGE x\ =\ 2].  Just like I said when I answered this question the first time.


John
*[tex \LARGE e^{i\pi}\ +\ 1\ =\ 0]
My calculator said it, I believe it, that settles it
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