Determine if the given set is a subspace of set of prime numbers P 2. Justify your answer. The set of all polynomials of the for
m p(t)equalsat squared, where a is in set of real numbers R. Choose the correct answer below. A. The set is a subspace of set of prime numbers P 2. The set contains the zero vector of set of prime numbers P 2, the set is closed under vector addition, and the set is closed under multiplication on the left by mtimes2 matrices where m is any positive integer. B. The set is a subspace of set of prime numbers P 2. The set contains the zero vector of set of prime numbers P 2, the set is closed under vector addition, and the set is closed under multiplication by scalars. C. The set is not a subspace of set of prime numbers P 2. The set is not closed under multiplication by scalars when the scalar is not an integer. D. The set is not a subspace of set of prime numbers P 2. The set does not contain the zero vector of set of prime numbers P 2.
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See attachment of the graph of the inequalities x + 7y ≤ 49 and 6x + y ≤ 48
<h3>How to graph the inequalities?</h3>The inequalities are given as:
x + 7y ≤ 49
6x + y ≤ 48
The domain and the range are:
x ≥ 0
y ≥ 0
This means that, we plot the inequalities x + 7y ≤ 49 and 6x + y ≤ 48 under the domain and the range x ≥ 0 and y ≥ 0
See attachment of the graph of the inequalities x + 7y ≤ 49 and 6x + y ≤ 48
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