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A laboratory culture contains about 1 million bacteria at midnight. The culture grows very rapidly until noon, when a bactericide is introduced and the bacteria population plunges. By 4 p.m., the bacteria have adapted to the bactericide and the culture slowly increases in population until 9 p.m., when the culture is accidentally destroyed by the cleanup crew. Let g (t) denote the bacteria population at time t (with t = 0 corresponding to midnight). Draw a plausible graph of the function g . (Many correct answers are possible.)
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