To show that the first four Hermite polynomials form a basis of set of prime numbers P 3ℙ3, what theorem should be used? A. If a vector space V has a basis Upper BBequals=StartSet Bold b 1 comma . . . comma Bold b Subscript n EndSetb1, . . . , bn, then any set in V containing more than n vectors must be linearly dependent. B. Let H be a subspace of a finite-dimensional vector space V. Any linearly independent set in H can be expanded, if necessary, to a basis for H. C. Let V be a p-dimensional vector space, pgreater than or equals≥1. Any linearly independent set of exactly p elements in V is automatically a basis for V. D. If a vector space V has a basis of n vectors, then every basis of V must consist of exactly n vectors.

C. Let V be a p-dimensional vector space, p ≥ 1. Any linearly independent set of exactly p elements in V is automatically a basis for V.

Step-by-step explanation:

i think there was a typo. you wrote pat brings 3 quarts of ice-cream to the party. each serving of ice-cream is 1 6 quart. how many total servings of ice-cream does pat bring to the party? i think the bold is supposed to be 1/6. so 1 quart of ice cream = 6 servings. 6 * 3 = 18.

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graphically?   well, you graph them both, the solutions is where they both intersect each other, since there are two solutions, meaning they will meet twice, or namely the linear will run into the quadratic curve twice, and where they meet, those x,y coordinates are the solutions to the system.