Question: Let P(x) = p_0 + p_1 x + p_2 x^2 + ... + p_n x^n and Q(x) = q_0 + q_1 x + q_2 x^2

 Let P(x) = p_0 + p_1 x + p_2 x^2 +

Let P(x) = p_0 + p_1 x + p_2 x^2 + ... + p_n x^n and Q(x) = q_0 + q_1 x + q_2 x^2 + ... + q_n x^n be two polynomials of size n. The problem is to multiply these two polynomials, that is, P(x) Q(x). Assume n = 2^k. What is the running time (T(n)) of the brute force algorithm for polynomial multiplication

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