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The set of all polynomials of degree 6 under the standard addition and scalar multiplication operations is not a vector space because *

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The set of all polynomials of degree 6 under the standard addition and scalar multiplication operations is not a vector space because We can find two polynomials P(x) and Q(x) for which P(x) Q(x) is not eqaul to Q(x) P(x).

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User Amol Pol
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