?当j?1时,?1?24000当j?2时,?2?14400A?A?当j?3时,?3?10285A?当j?4时,?4?8000A?当j?5时,?5?6545A?当j?6时,?6?5538A?当j?7时,?7?4800A?当j?8时,?8?4235A?当j?9时,?9?3789A???可见,在?4000A?7600A中心有6545A、??5538A、4800A、4235A。
12.解:
??h?N??2.
??13.解:
???h?2?hN2?2?0.25?10909??7??5500A
?????????
6
???即:?N?2????N?????2???N2?5890?10?8??202?4?1.4725?10?4(rad)?0.00844???30.384''??30.4\
?h?N???1000?5000?10?70.2514.解: (1)
22??j?(2)?2nhcos?j?????
??(j?12)?
中心亮斑的级别由下式决定: (cos?j?1)
2nh?j0?
所以,第j个亮环的角半径
?j满足
7
mm
cos??j(j?j)?02nh?1?jj?2nh;第j个暗环的角半径[j?(j?0?满足12)]?(j?)?2?1?.2nh1cos??j2nh1?若中心是暗斑,则第满足
j个暗斑的角半径?j?于是: 第1级暗环的角半径θ为
(对于第1级暗环,每部分j=0时亮斑)
(j?)?2cos??1?2nhj
cos??1??1??4nh?1??4?h?7(此处n?1,h??h移动距离)5000?104?0.25?7?1?5?10?0.9995????1.8?
or: (2)解:?j???2hcos???1(j?)???2j
8
中心亮斑对应于??0处,即j2h?j?(1)对第一暗环而言,立有由(1)2h(1?cos?)??j2hcos??(2j?1)j?2(2)?(2):?21?cos???j?4h??很小,将cos?展开为:cos??1?jjj?2j2!??4j?4!略去高次项,有:1?(1?2j?2j)??2!4h(这里应取?号)?即:???7?2h???j?2h??2500?102?0.2510?10???4?3.2?10?0.032(rad)?1.8
相长相消亮暗?(2)解之:
?j??2hcos???1(j?)???2j
(1)(2)依题意(同上)有:?2h?j??1?2hcos??(j?)???2j(1)?(2):2h(1?cos?)?j?2,1?cos??j?4h.122??很小,??sin?jjj?cos??j1?sin??[1??]jj?1?略去高次项,有:1122j?2j?14??4j1?cos??1?(1??)?1?(1?22jj12?)?2j?2??4h即:??2j?2h???j?2h???1.8.?
9
?15.解:
2r?亮(2j?1)?2R即:r22亮?(2j?1)?2R
R
r?(2j?1) 亦即:
1?2R,r?[(2j?5)?1]2?2r?r? 于是:
2122102????2r?r221?R?5?R
5R?D?D222120R?32?32(4.6?10)?(3?10)20?1.03?6 8
?0.5903?10?(m)?5903?16.解:
亮Ar?(2j?1)?220R.
?r?????r??即:?3272522?R?R72?r?????r???19412392?R?R
r?r?3?R?7252?R?152(mm)
而:即:
72?R?52?R?2?R??R?16?R??而
35?R?116?35?11.916
?R? 10
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