if we multiply two negetive numbers then we get positive number this why? what is the logic??
it is just like axiom,
bec \(\huge\color{green}{{\rm negative ~\times ~negative ~=positive}}\) that's why ;-) :D
that is actually a very very good question the link between multiplication and addition is always the distributive property using it, you can show that \((-a)\times (-b)\) is the additive inverse of \(-a\times b\)
so why 2+2=4? in 10 numeral system
why not? :D
Nnesha im satisfied with your ans.my question is that why this is happened??
what is multiplication? what is it short cutting?
lets say we want to add together 500 of the number 3 3+3+3+3+...+3 we can do it by addition, but its rather labor intensive. if we factor our a 3 (1+1+1+1+..+1)*3 = 500(3) multiplication is just faster addition
Positive and negative are opposites of each other. In other words, negation of one thing results in other. i.e., if you negate a positive, it will become negative. On the similar terms, if you negate a negative, it will become positive. So, when u do, -1*-1, you are basically negating a negative number, which will ultimately return into a positive number.
i know but what is the reason??
- multiply - we get + any logic??
say we want to add up 500 of the number -3 (-3) + (-3) + (-3) + ... +(-3) (1+1+1+1+..+1)*(-3) = 500(-3) --------------------------------- subtracting 500(-3) from itself should give us zero 500(-3) - 500(-3) = 500(-3-(-3)) = 0 --------------------------------- the 500 is superfluous -3 -(-3) = 0 we also know that -3+3 = 0 -3+3 = -3-(-3) , add 3 to each side 3 = -(-3)
of course the number 3 is nothing special, and any real number suffices, say x x = -(-x)
might be a couple of extra steps, but it still shows the logic
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