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A number a is a root of p(x) if and only if the reminder, when dividing the polynomial by x + a, equals zero, true or false?
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A number a is a root of p(x) if and only if the reminder, when dividing the polynomial by x + a, equals zero, true or false?
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Apr 28, 2017
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a number a is a root of p(x) if and only if the reminder, when dividing the polynomial by x + a, equals zero, true or false?
Mathematics
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Ozarov
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True! You can tell because (x - a) is what we can assume to be a factor...if you solve for a: x - a = 0 + a on both sides x = a that is your root. So it will always be the opposite of the number in the parentheses of the factor. You can't always assume something is a factor, but here you can b/c you're looking for a root.
Thordarson
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Apr 29, 2017
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False
, it's only true when the polynomial is being divided by x - a.
Oginga Michael
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May 3, 2017
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Oginga Michael
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