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            <video:description>Applying Newton’s second law to a moving object experiencing kinetic friction results in a differential equation for velocity. The differential equation can be solved to find the object’s velocity as a function of time. The velocity function can then be used to find the object’s acceleration and position as functions of time through differentiation and integration, respectively. The force is constant while the object moves, so we find the velocity function is linear and the position function is quadratic.</video:description>
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            <Attribute name="description">A resistive (drag) force is a velocity-dependent force which acts opposite the direction of an object’s velocity. Applying Newton’s second law to an object experiencing a resistive force results in a differential equation for velocity. Using the method of separation of variables, the velocity can be determined by integrating over the proper limits of integration. Terminal velocity is the maximum speed achieved by an object moving under the influence of a constant force and a resistive force that are exerted on the object in opposite directions. Terminal velocity is reached when the net force exerted on the object is zero.</Attribute>
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            <video:description>A resistive (drag) force is a velocity-dependent force which acts opposite the direction of an object’s velocity. Applying Newton’s second law to an object experiencing a resistive force results in a differential equation for velocity. Using the method of separation of variables, the velocity can be determined by integrating over the proper limits of integration. Terminal velocity is the maximum speed achieved by an object moving under the influence of a constant force and a resistive force that are exerted on the object in opposite directions. Terminal velocity is reached when the net force exerted on the object is zero.</video:description>
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