Prove that (a-b)x(a+b)=2(axb) and interpret it geometrically
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Step-by-step explanation:
Given Prove that (a-b)x(a+b)=2(axb) and interpret it geometrically
Now consider
(a - b)(a + b)
Applying distributive property over addition we get
(a - b) x a + (a - b) x b
a x a - b x a + a x b - b x b
a x a = 0 and b x b = 0
(a - b) x (a + b) = (a x b) - (b x a) = (a x b) + (a x b)
ab(1 + 1)
2 (a x b)
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