Look at the graph.
mc017-1.jpg
Leslie analyzed the graph to determine if the function it represents is linear or non-linear. First she found three points on the graph to be (-1, -4), (0, -3), and (2, 5). Next, she determined the rate of change between the points (-1, -4) and (0, -3) to be mc017-2.jpg and the rate of change between the points (0, -3) and (2, 5) to be mc017-3.jpg. Finally, she concluded that since the rate of change is not constant, the function must be linear. Why is Leslie wrong?
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applied math
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How do i solve this second partial derivative question? Let h(t) = f (x(t), y(t)) where x = 2e^t and y = 2t. Suppose that fx(2, 0) = 4, fy(2, 0) = 2, fxx(2, 0) = 1, fyy(2, 0) = 2, and fxy(2, 0) = 4. Find d^2h/dt^ 2 when t = 0.
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applied math
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