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The point P in the figure travels on the parabola (with focal distance f-0.5 m) at the constant speed of 0.2 m/s. Using tangential and normal coordinate system, determine the acceleration of P at x = 2, and the radius of curvature at that point. m afiy = 2y = x² m/s? an m/s

The point P in the figure travels on the parabola (with focal distance f-0.5 m) at the constant speed of 0.2 m/s. Using tangential and normal coordinate system, determine the acceleration of P at x = 2, and the radius of curvature at that point. m afiy = 2y = x² m/s? an m/s

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The point P in the figure travels on the parabola (with focal distance f-0.5 m) at the constant speed of 0.2 m/s. Using tangential and normal coordinate system, determine the acceleration of P at x = 2, and the radius of curvature at that point. P m m/s m/s > (m)
Transcribed Image Text:The point P in the figure travels on the parabola (with focal distance f-0.5 m) at the constant speed of 0.2 m/s. Using tangential and normal coordinate system, determine the acceleration of P at x = 2, and the radius of curvature at that point. P m m/s m/s > (m)
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