Suppose the mass W of a worm grows according to the differential equation dW/dt = (4t -

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Suppose the mass W of a worm grows according to the differential equation dW/dt = (4t - t2)e-3t with W(0) = 0. When does this worm grow fastest? Find W(2). How much larger would the worm be if it always grew at the maximum rate?

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Modeling the Dynamics of Life Calculus and Probability for Life Scientists

ISBN: 978-0840064189

3rd edition

Authors: Frederick R. Adler

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Question Posted: Apr 14, 2016 06:07 AM

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Suppose the mass W of a worm grows according to the differential equation dW/dt = (4t -

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Let g t 4 t t 2 e 3 t To find the time whe...View the full answer

Modeling the Dynamics of Life Calculus and Probability for Life Scientists

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