MATA37H3 Midterm: MATA37H3 Midterm 1 2012 Winter

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16 Oct 2018
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Please read the following statement and sign below: I understand that any breach of academic integrity is a violation of the code of behaviour on academic matters. By signing below, i pledge to abide by the code. Mata37h3 (1) (12 points) on the axes below are graphed f, f justify your response with a brief explanation. page 2 of 8. The derivative of function iii is negative to the left of x = b and positive to the. This tells us that f right; since neither i nor ii behave this way, iii must be f is 0 at x = a. The derivative of i is negative at x = a, while the derivative of ii is zero; this shows that ii must be f. This in turn implies that i must be f. zero; this shows that ii must be f. This in turn implies that i must be f. continued on page 3.

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