Suppose that we create a std::vector with n elements, each of which is a std::vector with m integers. Suppose, too, that we know for sure that m is always ⌊n/2⌋ (i.e., the floor of one-half of n). What is an asymptotic notation that best describes the time required to set all of the integers to zero? Suppose that we create a std::vector with n elements, each of which is a std::vector with m integers. Assume that both n and m are positive integers, but there is otherwise no limitation on how they relate to one another. What is an asymptotic notation that best describes the time required to set all of the integers to zero?

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