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      #1  
    Old 07-10-2009, 03:12 PM
    bibleapologist's Avatar
    bibleapologist bibleapologist is offline
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    Default Why is "i" always negative?


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    Quote:
    Originally Posted by kenny View Post
    Our church is KJV only,separated and a bunch of other stuff...
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      #2  
    Old 07-10-2009, 03:15 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, 03:36 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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    Quote:
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    Our church is KJV only,separated and a bunch of other stuff...
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      #4  
    Old 07-10-2009, 03:37 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, 04:39 PM
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    Ransom Ransom is offline
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    i isn't negative.

    i^2 is negative.
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      #6  
    Old 07-10-2009, 04:41 PM
    Route_70 Route_70 is offline
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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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    Speak evil of no man; don't be a brawler, but be gentle, shewing all meekness unto all men.
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      #7  
    Old 07-10-2009, 04:42 PM
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    Does not get it.
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    Quote:
    Originally Posted by jason_garraway View Post

    My wife has never thrown a dish at her husband...

    My wife has never threatened to murder her husband and her children in the middle of the night while they sleep...

    My wife has never threatened to have an affair on me...

    My wife has never purposefully tried to harm her family, her husband, or her friends...

    My wife is the antithesis of everything foul, spiteful, hateful, vengeful, and bitter...
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      #8  
    Old 07-10-2009, 04:59 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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    "Oh [blast], not another elf!" - Inkling Hugo Dyson, upon hearing another reading by J. R. R. Tolkien from The Lord of the Rings

    "In the heat of composition I find that I have inadvertently allowed myself to assume the form of a large centipede. I am accordingly dictating the rest to my secretary." - C. S. Lewis


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      #9  
    Old 07-10-2009, 05:06 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, 05:34 PM
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    Daddy's Girl Daddy's Girl is offline
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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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