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      #1  
    Old 07-10-2009, 04:12 PM
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    Default Why is "i" always negative?


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      #2  
    Old 07-10-2009, 04:15 PM
    Unlearned and ignorant Unlearned and ignorant is offline
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    Quote:
    Originally Posted by bibleapologist View Post
    whatsoever is not of faith is sin... get it "eye" lol
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      #3  
    Old 07-10-2009, 04:36 PM
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    Quote:
    Originally Posted by Unlearned and ignorant View Post
    whatsoever is not of faith is sin... get it "eye" lol
    LOL... yeah, it took me a while but I got it.
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      #4  
    Old 07-10-2009, 04:37 PM
    Route_70 Route_70 is offline
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    Were it not for "i" I would not be able to factor the sum of two squares!
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      #5  
    Old 07-10-2009, 05:39 PM
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    i isn't negative.

    i^2 is negative.
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      #6  
    Old 07-10-2009, 05:41 PM
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    Quote:
    Originally Posted by Ransom View Post
    i isn't negative.

    i^2 is negative.
    Pure genius.
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      #7  
    Old 07-10-2009, 05:42 PM
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    Does not get it.
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      #8  
    Old 07-10-2009, 05:59 PM
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    Does not get it.

    For any "real" number x (i.e. -infinity < x < infinity) x^2 is always 0 or greater. That is, there can be no real number for which x^2 < 0.

    This got mathematicians thinking: What if there was an x for which x^2 < 0? Thus "imaginary" numbers (as opposed to real numbers) were born.

    The imaginary unit (that is, the square root of -1) is written as i.

    The name "imaginary" was originally derogatory, because mathematicians couldn't figure out any use for them. This was 4-500 years ago, though, and since then they have been found to have real-world applications, such as in electrical engineering, where voltage calculations for AC require two parameters.
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      #9  
    Old 07-10-2009, 06:06 PM
    Route_70 Route_70 is offline
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    Let us pay homage to the genius Leonhard Euler who derived the most famous mathematical equation of all time:

    e^(pi*i) + 1 = 0
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      #10  
    Old 07-10-2009, 06:34 PM
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    Quote:
    Originally Posted by Ransom View Post
    Does not get it.

    For any "real" number x (i.e. -infinity < x < infinity) x^2 is always 0 or greater. That is, there can be no real number for which x^2 < 0.

    This got mathematicians thinking: What if there was an x for which x^2 < 0? Thus "imaginary" numbers (as opposed to real numbers) were born.

    The imaginary unit (that is, the square root of -1) is written as i.

    The name "imaginary" was originally derogatory, because mathematicians couldn't figure out any use for them. This was 4-500 years ago, though, and since then they have been found to have real-world applications, such as in electrical engineering, where voltage calculations for AC require two parameters.







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