Let f(x) = 4x + 4x + 5. Then according to the definition of derivative f'(-4)...
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Let f(x) = 4x² + 4x + 5. Then according to the definition of derivative f'(-4) is the limit as a tends to of the expression The value of this limit is x < 0 x > 0° (A) Sketch the graph of f, and when you're done, place a "1" in the box: Let f(x) = x² +-4 -4 (B) Find the value of where f is discontinuous. If there is no value, enter 'NONE'. x-values = (C) Find the value of a where f is not differentiable. If there is no value, enter 'NONE'. x-values = Let f(x) = 4x² + 4x + 5. Then according to the definition of derivative f'(-4) is the limit as a tends to of the expression The value of this limit is x < 0 x > 0° (A) Sketch the graph of f, and when you're done, place a "1" in the box: Let f(x) = x² +-4 -4 (B) Find the value of where f is discontinuous. If there is no value, enter 'NONE'. x-values = (C) Find the value of a where f is not differentiable. If there is no value, enter 'NONE'. x-values =
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Related Book For
Mathematical Applications for the Management Life and Social Sciences
ISBN: 978-1305108042
11th edition
Authors: Ronald J. Harshbarger, James J. Reynolds
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