3yz(a-b-c) - 3z(a - b-c) +2127a-b-) C
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Answer:
(a - b - c)²
= (a - b - c)(a - b - c)
= a² - ab - ac - ab + b² + bc - ac + bc + c²
= a² + b² + c² - 2ab + 2bc - 2ac
Similarly, the formula of (a ± b ± c)² is in the form of a² + b² + c² ± 2ab ± 2bc ± 2ac. As you can see, a x -b = -ab, -b x -c = bc, and a x -c = -ac. Then just plug it in to the above form to get
a² + b² + c² - 2ab + 2bc - 2ac.
(a - b - c)² = a² + b² + c² - 2ab + 2bc - 2ac
That is the faster way.
Hope this helps!
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Answer:
3yz -3z+ 2127+ abc
Step-by-step explanation:
thanks
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