Solution) As pumpkin pie filling is poured into its shell, it forms a circle. The radius of the pie filling is
Question: As pumpkin pie filling is poured into its shell, it forms a circle. The radius of the pie filling is increasing at a rate of one centimeter per second. Find the rate of change of the surface area of the circle when the radius is 10 cm.
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Answer: The solution file consists of 1 page
Deliverables: Word Document
Deliverables: Word Document
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Solution: Write a linear approximation for √{x} near x = 9. Then use your linear approximation to estima #40
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(See Solution) Use trigonometric substitution to evaluate ∫{(1)/(√{1+x^2)}dx} #3554
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[Solved] Determine where the following function is continuous: f(x)=(1)/(√{1+ cos x)} #3872
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