自动控制原理谢克明第三版部分习题答案

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《自动控制原理(第3版)》部分习题答案 第2章 C2-1(a) 21211()(1)()()(1)RsLRCsGsRsLRCsR C2-2 211

1

42322

3

33

42

52

6()()(1)(1)()()()()()()()()()()()()()maaaaaemaaLaaaaemff

RGsKRRGsRCsKTsRGsKcsGsUsJLsLfJRsfRccLsRsGsMsJLsLfJRsfRccUsGsKs





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

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123412346512346()()()()()()1()()()()()()()()1()()()()()r

L

GsGsGsGssUsGsGsGsGsGsGssMsGsGsGsGsGs

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C2-4(a) 3123123()()()RLsGsRRRLsRRR

C2-4(b) 323123()()()RLsGsRRLsRRR C2-5 3211222

112123

11(1)(1)(),(),(),()()1abcdRCsRCsRCsRCsRGsRCsGsGsGsRCsRCsRRRCs





C2-6 12314512123214342123312341232233344()()()()()()()1()()()()()()()()()()()()()()()()()()()()1()()()()()()()()()()a

b

GsGsGsGsGsGsGsGsGsHsGsGsHsGsGsHsGsHsGsGsGsHsGsGsGsGsGsGsGsGsHsGsGsHsGsGsHs



12341()()()()()GsGsGsGsHs C2-7 13241761

113241762851324

()()[1()()]()()()()()1()()()()()()()()()()()()()()GsGsGsGsGsGsGsCsRsGsGsGsGsGsGsGsGsGsGsGsGsGsGs



283261

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()()()()()()()1()()()()()()()()()()()()()()GsGsGsGsGsCsRsGsGsGsGsGsGsGsGsGsGsGsGsGsGs



24132852

213241762851324

()()[1()()]()()()()()1()()()()()()()()()()()()()()GsGsGsGsGsGsGsCsRsGsGsGsGsGsGsGsGsGsGsGsGsGsGs

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17413152

113241762851324

()()()[1()()]()()()()1()()()()()()()()()()()()()()GsGsGsGsGsGsGsCsRsGsGsGsGsGsGsGsGsGsGsGsGsGsGs



C2-8

12341123243123312312

()()()()()1()()()()()()()()()()()()()()()()GsGsGsGsGsGsHsGsGsHsGsHsGsGsGsHsGsGsGsHsHs



C2-9

12345214561

11145214514512

4561112322()()()[1()()()]()()()()()()()1()()()()()()()()()()()()()()()()[1()()]()()(()()()GsGsGsGsGsHsGsGsGsGsCssRsGsHsGsGsHsGsGsGsGsGsGsHsHsGsGsGsGsHsGsGsGCssRs4511452145145121122

)()()1()()()()()()()()()()()()()()()()()()sGsGsGsHsGsGsHsGsGsGsGsGsGsHsHsCssRssRs C2-10

13453564256313421356253431342535643535123561434523345624

()()[1()()]()[1()()]()()1()()()()()()()()()aGsGGGsGHsGGHsGGGsGHsGGHsGGGGsGGGGsGHsGGHsGHsGGHsGGsGGHHsGGGHHsGGGHHsGGGGHHs

12353241212131223123

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

第3章 C3-1 21()TsTsKeTseGsTs C3-2 220.910()1110sssss C3-3 105050()10.283sin(545)()11.4sin(545)tttcteetctet

精

近 C3-4

22*0.23()(0.5)2*0.23()0.50.23Gssssss

 C3-5 1212TTbKTT C3-6 阶跃信号作用下稳态误差为零,要求nmab 加速度信号作用下稳态误差为零,要求1122,,nmnmnmababab

C3-7 21()(1)csGsKTs

C3-8 24()(46)Gssss C3-9 250()(1225)Gssss C3-10 0.243 C3-11 (1)06,(2)303,(4)010/3KKK结构不稳()

C3-12 (1)015,(2)0.726.24KK C3-13 (1)(2)34系统稳定系统不稳定,有两个右根,()系统稳定()系统不稳定,有三个右根

C3-14 3,5K C3-15

3323

1()()1()()()()()nrGsGsGsHsGsGsGs



第4章 C4-1 图略 C4-2 (1)图略 (2) 2233()24xy C4-3 (1)图略 (2) 0.40.5K C4-4 分会点和渐近线 123-6+)(2)(18)=0,,=,42,22aaaaaddda( 12320,2addd(1)当时,图略

123180,6addd(2)当时,图略

120,0aad(3)当0图略

1180,0aad(4)当2图略

12318,,0aaddd(5)当时,三个不同实数分会点,图略

C4-5(1) 图略,原系统不稳定; (2)增加零点且选择合适位置,可是系统稳定,零点05z

C4-6图略,系统稳定34K C4-7 (1) 图略 (2)当0.8629.14K,系统为欠阻尼状态,且1.87K阻尼比最小,系统地闭环极点为

32.8j

(3)试探求得 2,42.8Kj闭环极点,1.06,0.75~1PsMt C4-8 (1)等效开环传递函数为: (1)()(2)KsGsss正反馈系统根轨迹, 图略 (2)系统稳定02K (3) 2,2K

C4-9等效开环传递函数为: 22()===10)(44)(4410)KaKGsKasssKsss等(,图略 C4-10(1) 图略 (2) 64,12K (3) 1,20.5,13sj C4-11(1) 图略 (2) 不在根轨迹上; (3) ()1cos4ctt

C4-12等效开环传递函数为: 322()=(4416)(4)(4)KKGssssssss等,K=8时试探求特征根. 第5章 C5-1(1)

C5-1(2) C5-1(3) C5-1(4) C5-2 00000(1)()0.83sin(304.76)(2)()0.83sin(4.76)1.64cos(2459.46)cttcttt

 C5-3

当12TT,系统稳定