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3 = 10<br />
3<br />
The cycloidal part of the curve will start at<br />
= 2 ( 3 +4 )/ 2<br />
Therefore, the dwell period will be<br />
1<br />
+<br />
<br />
4 2 < < 2 3 ( +4 )/ 2<br />
And the dwell distance will b,<br />
y = 40<br />
The cycloidal part of the curve occurs when<br />
2 ( 3 +4 )/ 2 < < 2 3 / 2<br />
And<br />
<br />
y3 = L3 L3 3<br />
3<br />
1 23<br />
sin<br />
2 <br />
The curve will be shifted because L3 is 50. Therefore,<br />
3<br />
3<br />
y = y3 10 = L3 L3 3 1 23<br />
sin<br />
2 10<br />
The second harmonic part of the curve occurs when<br />
And<br />
2 3 / 2 < < 2<br />
y4 = L4<br />
2<br />
<br />
1+ cos<br />
<br />
4<br />
The displacement diagram is shown in the following:<br />
3<br />
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