y?0.1cos(7?t?2?x???0)0.1
t?1.0s时,ya?0.1cos[7??2?????0]?0此时a质点向y轴负方向运动,于是7??0.2????0??2
①
而此时b质点正通过y?0.05m处向y轴正方向运动0.2??yb?0.1cos?7??2???0??0.05???7??2?0.2???0???3 ②
联立①,②式得:??0.24m,?0??该平面波的表达为
17??(?0?) 3317?]30.12
?x?或y?0.1cos[7?t??]0.1233、(1)C?y?0.1cos[7?t??x?2?44??F 2?434?600?C?800?C3Q800?CU1???400VC12?FQ?CU?U2?Q800?C??200VC24?F(2)C??C1?C2?2?F?4?F?6?FQ??2?800?C?1600?CU??Q?1600??266.7VC?6Q1??2?266.7?10?6?533.3?C??4?266.7?10?6?1066.7?CQ24、dR??
?drdr? R???22?a2?a2?r2?r5、解:在平面S上取面元dS,长为l宽为dr
d?B?BldrB??B??d?B??0RR0?IlR?Il?IBldr?02?rdr?0?04?4?2?R0?0ir2?R2
6、解:?i??2??1?B1lv?B2lv??0NI11lv(?) 2?dd?a1000?4??10?7?5.011??4.0?10?2?3.0?10?2?(?)?2?2 2?5.0?107.0?10?6.86?10?6特苏州大学普通物理(一)上课程(05)卷参考答案 共2页
一、填空:(每空2分,共40分)
(1), (2), , 100Hz, 250m/s (3)×10pa (4)ql ,
4
ql (5)q/ε0, 0 34??0r1(6)-q, Q+q,
q?QdB (7) ?·S
4??0R2dt1(8)2IRB, 2IRB, 0 (9)?0I2 (10)A 二、计算题:(每小题10分,共60分) 1、lmv=(ml+
2
12
Ml)ω, 3
112122
(ml+Ml)ω=mgl(1-cosθ)+Mgl(1-cosθ) 2323m2v2∴θ=arc cos(1-)
?M?3m??M?2m?lg2、(1)A= ω=
2?=πrad/s T由x=0处,t=时 y=0 V<0 φ=0 故原点振动方程为y= cosπt (2)∵λ=40m ∴y= cos(πt-
2?xx)= π(t-) 20403、(1)C’=
C1C2=μF, C=C’+C3=μF
C1?C2 (2)U1+U2=100,10U1=5U2 ∴U1=100/3伏 U2=200/3伏
W1=
112-3
C1U1 =J=×10J 2180112-2
C1U2 =J=×10J 29012-2
C3U =2×10J 2 W2=
W3=
4、ε1RRi回路 I1R+I3Ri =ε1 ε2RRi回路 I2R+I3Ri =ε2 又 I3=I1+I2
∴Ui=I3Ri=
?1??2R?2RiRi
??5、解:由安培环路定律B?dl?B?2?r??0??I
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