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Can there be both a curved slope and a stragiht slope in a velocity time graph when it has non uniform accelaration?
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Can there be both a curved slope and a stragiht slope in a velocity ti...



Curved slope in a velocity-time graph with non-uniform acceleration
The slope of a velocity-time graph represents acceleration, with a steeper slope indicating a greater acceleration. When there is non-uniform acceleration, the velocity is changing at a varying rate over time, which can result in a curved slope on the velocity-time graph.

Reasons for curved slope:
  • Changing acceleration: In cases of non-uniform acceleration, the acceleration of an object is not constant. This means that the velocity is changing at a varying rate, leading to a curved slope on the velocity-time graph.
  • Variable forces: Non-uniform acceleration can occur when there are variable forces acting on an object. These changing forces result in the object's acceleration changing over time, causing a curved slope on the graph.



Example scenario:
  • An object is initially at rest and starts moving with a constant acceleration. As time progresses, the acceleration of the object changes due to varying external forces. This changing acceleration results in a curved slope on the velocity-time graph.



Interpreting a curved slope:
  • A curved slope on a velocity-time graph indicates that the acceleration of the object is not constant and is changing over time. The shape of the curve can provide insights into how the acceleration is varying.
  • By analyzing the curve, one can determine the nature of the non-uniform acceleration and understand the forces acting on the object at different points in time.



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Can there be both a curved slope and a stragiht slope in a velocity time graph when it has non uniform accelaration?
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