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A ball rolls off the edge of a table. Let the time the ball leaves the table surface be .-o. If the table is horizontal, its velocity as a function of time is given by t = 0. v = 1.401 - 9.80fj. with : in m/s and t in s. The ball's displacement from the edge of the table from ..o to .-040. (while it is in flight), is given by t = t = 0.400 s 0.400 Ar = v dt. Use this theorem to perform the integration: dx = P dx + 0 dx. Consider the units and unit vectors to be the constants P and Q. Integrate to determine the ball's displacement (in m) from the table edge at 0.400 s. (Express your answer in vector form. Do not include units in your answer.) A = m

A ball rolls off the edge of a table. Let the time the ball leaves the table surface be .-o. If the table is horizontal, its velocity as a function of time is given by t = 0. v = 1.401 - 9.80fj. with : in m/s and t in s. The ball's displacement from the edge of the table from ..o to .-040. (while it is in flight), is given by t = t = 0.400 s 0.400 Ar = v dt. Use this theorem to perform the integration: dx = P dx + 0 dx. Consider the units and unit vectors to be the constants P and Q. Integrate to determine the ball's displacement (in m) from the table edge at 0.400 s. (Express your answer in vector form. Do not include units in your answer.) A = m

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A ball rolls off the edge of a table. Let the time the ball leaves the table surface be ... If the table is horizontal, its t = velocity as a function of time is given by v = 1.40î - 9.80fj, with : in m/s and t in s. The ball's displacement from the edge of the table from :-o to :-0 00s given by (while it is in flight), is Ar = 0.400 v t. Use this theorem to perform the integration: dx = P dx + Q Consider the units and unit vectors to be the constants P and Q. Integrate to determine the ball's displacement (in m) from the table edge at 0.400 s. (Express your answer in vector form. Do not include units in your answer.) A = m
Transcribed Image Text:A ball rolls off the edge of a table. Let the time the ball leaves the table surface be ... If the table is horizontal, its t = velocity as a function of time is given by v = 1.40î - 9.80fj, with : in m/s and t in s. The ball's displacement from the edge of the table from :-o to :-0 00s given by (while it is in flight), is Ar = 0.400 v t. Use this theorem to perform the integration: dx = P dx + Q Consider the units and unit vectors to be the constants P and Q. Integrate to determine the ball's displacement (in m) from the table edge at 0.400 s. (Express your answer in vector form. Do not include units in your answer.) A = m
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