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(v-8)^2 help pl0x
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Do you want to expand the expression?
\[(v-8)^2 \implies (v-8)(v-8)\]
Use the foil method.
I'll give you a hint: \[(a-b)^2 = a^2 -2ab +b^2 \]
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Ah, its \[(3v-8)^2\]
Just rewrite it as \[(3v-8)^2 = (3v-8)(3v-8) = \]
Do you know how to use the foil method to expand?
No idea
You expand each term one by one.
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\[(3v - 8)(3v - 8) = 3v*3v - 8*3v - 8*3v + 8*8\]
To approach binomial expansion of any order, you must first understand how the foil method works.
so its B?
But what about the v term?
After you combine the like terms, you should get something like\[9v^2-48v+64\]
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The only time when the middle term cancels out is when the signs are opposite. Check out conjugate multiplication for more information.
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