at most n root exist for a polynomial of _
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Step-by-step explanation:
Since the Vandermonde matrix is invertible for distinct αi, it follows that x=[0,0,…,0]. Thus if aj≠0 for some j, then your polynomial can have at most n different roots. Note: This is basically saying that given a field K, any polynomial of degree n in K[x] has at most n distinct roots.
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