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why negative times negative is positive |
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| Feb24-12, 10:34 AM | #1 |
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why negative times negative is positive
hey friend can anybody give answer?
why (-) * (-) = (+) |
| Feb24-12, 11:09 AM | #2 |
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Its impossible to give an explanation that you would accept without knowing what kind of explanation you would accept!
For example, one can show that a(b+ c)= ab+ ac (the "distributive law"). In particular, if we take a=-x, b=y, c= -y, that says -x(y+ (-y))= -x(y)+ (-x)(-y). But y+(-y)= 0 and -x(0)= 0 so that tells us that -x(y)+ (-x)(-y)= 0. Adding x(y) to both sides, -x(-y)= x(y). Is that acceptable? |
| Feb24-12, 11:16 AM | #3 |
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Think of -a as a reflection of a through the origin. Reflecting twice gives you back a: -(-a) = a.
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| Feb25-12, 10:42 AM | #4 |
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why negative times negative is positive
i was cleared after going through this.
http://www.mathsisfun.com/multiplying-negatives.html |
| Feb25-12, 11:09 AM | #5 |
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nice link |
| Feb26-12, 04:51 AM | #6 |
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I have a simple explanation if u confined to Integers only
first of u need to know why - * + = - multiplication is seemed to be derived from addition. Like2*3=2+2+2. and 3+4=3+3+3+3.. So when u write (-3)*4= (-3)+ (-3)+ (-3)+ (-3)=- (-12) hence it is proved that (-)* (+)= (-) Now come to (-)* (-)= (+) Let me say u want to solve the question something like this. (-1)/1. you must have done divisions in primary classes where you make make a pie ∏ shape. write denominator part inside and numerator part outside etc,.. when u do such ting with (-1)/1. then u have two choices for quotient 1 or (-1). If u put 1 then using quotient rule. 1*(-1)+0=1 . But it's wrong so -1 is only answer u can think of.. All this is poor explanation since real numbers and complex number are not taken. similar about others... |
| Feb26-12, 09:02 AM | #7 |
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| Feb29-12, 12:12 AM | #8 |
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mathforum is also not bad..
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