Suppose the velocity of an object moving along a line is positive. Are position, displacement, and distance traveled equal? Explain. Choose the correct answer below. A. Yes, if the velocity is positive then the displacement, distance traveled, and position of the object will be given by \( v^{\prime}(t) \). B. No, the displacement and distance traveled by the object will be equal but since the initial position is not given, the position of the object may not be equal to the distance traveled and the displacement of the object. C. No, the displacement and position of the object will be equal but since the initial position is not given, the distance traveled by the object may not be equal to the position and the displacement of the object. D. Yes, if the velocity is positive then the displacement, distance traveled, and position of the object will be given by \( \int_{\mathrm{a}} \mathrm{v}(\mathrm{t}) \) dt.
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The correct answer is B. No, the displacement and distance traveled by the object will be equal but since the initial position is not given, the position of the object may not be equal to the distance traveled and the displacement of the object. When an object moves with positive velocity, displacement (change in position) and distance traveled (total ground covered) are indeed the same. However, position refers to the object's location at a particular time, which can vary based on the initial position set relative to an origin.