Momento motore

Determinare l' andamento del momento M di una manovella di una macchina motrice alternativa in un periodo, essendo :

Questa relazione si puņ facilmente ricavare dallo studio trigonometrico della figura seguente :

 

 

 
 
q Mre  Mid 
0 0 0
10 25.98385 21.70602
20 50.80623 42.75252
30 73.37985 62.5
40 92.76155 80.34845
50 108.2127 95.75556
60 119.2446 108.2532
70 125.6422 117.4616
80 127.4616 123.101
90 125 125
100 118.7403 123.101
110 109.281 117.4616
120 97.26173 108.2532
130 83.29839 95.75556
140 67.93535 80.34845
150 51.62015 62.5
160 34.69881 42.75252
170 17.42819 21.70602
180 1.53E-14 1.53E-14
190 -17.4282 -21.706
200 -34.6988 -42.7525
210 -51.6201 -62.5
220 -67.9354 -80.3485
230 -83.2984 -95.7556
240 -97.2617 -108.253
250 -109.281 -117.462
260 -118.74 -123.101
270 -125 -125
280 -127.462 -123.101
290 -125.642 -117.462
300 -119.245 -108.253
310 -108.213 -95.7556
320 -92.7616 -80.3485
330 -73.3799 -62.5
340 -50.8062 -42.7525
350 -25.9839 -21.706
360 -3.1E-14 -3.1E-14
 
 
q Mre  Mid 
0 0 0
10 12.99193 10.85301
20 25.40311 21.37626
30 36.68993 31.25
40 46.38078 40.17423
50 54.10636 47.87778
60 59.62231 54.12659
70 62.8211 58.73079
80 63.73082 61.55048
90 62.5 62.5
100 59.37015 61.55048
110 54.64048 58.73079
120 48.63087 54.12659
130 41.64919 47.87778
140 33.96768 40.17423
150 25.81007 31.25
160 17.3494 21.37626
170 8.714095 10.85301
180 7.66E-15 7.66E-15
190 -8.71409 -10.853
200 -17.3494 -21.3763
210 -25.8101 -31.25
220 -33.9677 -40.1742
230 -41.6492 -47.8778
240 -48.6309 -54.1266
250 -54.6405 -58.7308
260 -59.3701 -61.5505
270 -62.5 -62.5
280 -63.7308 -61.5505
290 -62.8211 -58.7308
300 -59.6223 -54.1266
310 -54.1064 -47.8778
320 -46.3808 -40.1742
330 -36.6899 -31.25
340 -25.4031 -21.3763
350 -12.9919 -10.853
360 -1.5E-14 -1.5E-14
 

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