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[Algebra] Product of Two Negative Numbers

2021-07-16 13:22 作者:AoiSTZ23  | 我要投稿

?By: Tao Steven Zheng (鄭濤)

【Problem】

Prove why the product of two negative real numbers is a positive real number.

【Solution】

Let a%2Cb? be two positive real numbers; subsequently, -a and -b?are their respective additive inverses.

A clever way to prove that (-a)(-b)%3Dab is to begin by considering the equation

x%3Dab%2B(-a)(b)%2B(-a)(-b)

and then use this equation to show that x%3Dab%20 and x%3D(-a)(-b).


First, factor out -a from the expression (-a)(b)%2B(-a)(-b):

x%3Dab%2B(-a)(b)%2B(-a)(-b)

x%3Dab%2B(-a)%5Bb%2B(-b)%5D

Since b%2B(-b)%3D0,

x%20%3D%20ab%20%2B%20(-a)(0)

Thus,

x%3Dab

Now, with the original equation, factor out b?from the expression ab%2B(-a)(b):

x%3Dab%2B(-a)(b)%2B(-a)(-b)

x%3Db%5Ba%2B(-a)%5D%2B(-a)(-b)

x%3Db(0)%2B(-a)(-b)

Thus,

x%3D(-a)(-b)

Since? x%3Dab%20 and x%3D(-a)(-b), we discover that?

(-a)(-b)%20%3D%20ab

Therefore, the product of two negative numbers is positive.




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