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Part D In order to determine whether this horizontal position of the pumpkin trajectory represents a minimum or maximum, evaluate ▸ View Available Hint(s) О О dx² d² y -3 = a = −8.0 × 10 Im (negative, so this is a minimum) -3 = a = −8.0 × 10-³ m (negative, so this is a maximum) d² y dx2 d² y dx2 d²y dx2 = 2a = -16 × 103 m (negative, so this is a minimum) = 2a == -16 × 10-³ m (negative, so this is a maximum) Submit Part E Previous Answers Correct At the location of a maximum of a function, its second derivative will be negative. d²y at xm. dx2 Since this represents a maximum of the vertical position function for the pumpkin trajectory, y(x), find the maximum height the pumpkin reaches during its trajectory. Express your answer with the appropriate units. ▸ View Available Hint(s) max = Value μ Units ?

Part D In order to determine whether this horizontal position of the pumpkin trajectory represents a minimum or maximum, evaluate ▸ View Available Hint(s) О О dx² d² y -3 = a = −8.0 × 10 Im (negative, so this is a minimum) -3 = a = −8.0 × 10-³ m (negative, so this is a maximum) d² y dx2 d² y dx2 d²y dx2 = 2a = -16 × 103 m (negative, so this is a minimum) = 2a == -16 × 10-³ m (negative, so this is a maximum) Submit Part E Previous Answers Correct At the location of a maximum of a function, its second derivative will be negative. d²y at xm. dx2 Since this represents a maximum of the vertical position function for the pumpkin trajectory, y(x), find the maximum height the pumpkin reaches during its trajectory. Express your answer with the appropriate units. ▸ View Available Hint(s) max = Value μ Units ?

College Physics
College Physics
11th Edition
ISBN:9781305952300
Author:Raymond A. Serway, Chris Vuille
Publisher:Raymond A. Serway, Chris Vuille
Chapter1: Units, Trigonometry. And Vectors
Section: Chapter Questions
Problem 1CQ: Estimate the order of magnitude of the length, in meters, of each of the following; (a) a mouse, (b)...
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Part D In order to determine whether this horizontal position of the pumpkin trajectory represents a minimum or maximum, evaluate ▸ View Available Hint(s) О О dx² d² y -3 = a = −8.0 × 10 Im (negative, so this is a minimum) -3 = a = −8.0 × 10-³ m (negative, so this is a maximum) d² y dx2 d² y dx2 d²y dx2 = 2a = -16 × 103 m (negative, so this is a minimum) = 2a == -16 × 10-³ m (negative, so this is a maximum) Submit Part E Previous Answers Correct At the location of a maximum of a function, its second derivative will be negative. d²y at xm. dx2 Since this represents a maximum of the vertical position function for the pumpkin trajectory, y(x), find the maximum height the pumpkin reaches during its trajectory. Express your answer with the appropriate units. ▸ View Available Hint(s) max = Value μ Units ?
Transcribed Image Text:Part D In order to determine whether this horizontal position of the pumpkin trajectory represents a minimum or maximum, evaluate ▸ View Available Hint(s) О О dx² d² y -3 = a = −8.0 × 10 Im (negative, so this is a minimum) -3 = a = −8.0 × 10-³ m (negative, so this is a maximum) d² y dx2 d² y dx2 d²y dx2 = 2a = -16 × 103 m (negative, so this is a minimum) = 2a == -16 × 10-³ m (negative, so this is a maximum) Submit Part E Previous Answers Correct At the location of a maximum of a function, its second derivative will be negative. d²y at xm. dx2 Since this represents a maximum of the vertical position function for the pumpkin trajectory, y(x), find the maximum height the pumpkin reaches during its trajectory. Express your answer with the appropriate units. ▸ View Available Hint(s) max = Value μ Units ?
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