Construct the time-displacement graph for a tracker with a flat surface moving along a maximum displacement...

 

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Construct the time-displacement graph for a tracker with a flat surface moving along a maximum displacement of 38 inches. It consists of a complete harmonic upward movement from 0° to 60°, followed by a rest that is at half the maximum displacement, up to 112°, subsequently, it has a complete ascending cycloidal movement up to 182º. The descent consists of three parts, a constant acceleration up to 232°, a constant speed up to 295°, and finally a deceleration for the rest of the trajectory. Using the displacement equations, determine: Minimum length for the face of the follower (f(x)). In response, give the value of this length with a positive sign. Construct the time-displacement graph for a tracker with a flat surface moving along a maximum displacement of 38 inches. It consists of a complete harmonic upward movement from 0° to 60°, followed by a rest that is at half the maximum displacement, up to 112°, subsequently, it has a complete ascending cycloidal movement up to 182º. The descent consists of three parts, a constant acceleration up to 232°, a constant speed up to 295°, and finally a deceleration for the rest of the trajectory. Using the displacement equations, determine: Minimum length for the face of the follower (f(x)). In response, give the value of this length with a positive sign.

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