中山大学17计算机网络
作业名称:作业3
作业描述:以太网,透明网桥,生成树,VLAN
*简述题和证明题只批改一部分
开始时间:2019/3/25 0:30:00
截止时间:2019/4/7 23:00:00
作业状态:已截止
未完成题数:0 总题数:26
第A节
1 | 2 | 3 | 4 | 5 | 6 | 7 | 8 | 9 | 10 | 11 | 12 | 13 | 14 | 15 |
2 | 2 | 2 | 2 | 2 | 2 | 2 | 2 | 2 | 3 | 3 | 3 | 2 | 2 | 6 |
2 | 2 | 2 | 2 | 2 | 2 | 2 | 0 | 1 | 3 | 3 | 3 | 2 | 2 | 6 |
16 | 17 | 18 | 19 | 20 | 21 | 22 | 23 | 24 | 25 | 26 |
2 | 2 | 2 | 2 | 6 | 6 | 6 | 6 | 4 | 2 | 6 |
0 | 2 | 2 | 2 | 6 | 6 | 未 改 | 未 改 | 未 改 | 2 | 6 |
总得分:60 总分:65 百分制分数:92
* 除非特别说明,否则以下的以太网均指总线类型的10Mbps以太网。
A.回答下面问题(默认每题2分)。
1. CSMA属于以下哪种类型的协议?
A.Random Access Protocol
B.Take Turns Protocol
C.Centralized Protocol
D.Preemptive Protocol
√ 得分: 2分
赞[1] 踩[1] 求讲解[25] 问老师
2. 以下哪个子层定义了主机何时以及如何访问共享介质?
A.MAC
B.LLC
√ 得分: 2分
赞[0] 踩[0] 求讲解[0] 问老师
3. 以下哪个LLC协议提供面向连接的服务?
A.LLC1
B.LLC2
C.LLC3
√ 得分: 2分
赞[5] 踩[5] 求讲解[6] 问老师
4. 上网查询三种CSMA协议:non-persistent CSMA;p-persistent CSMA;1-persistent CSMA,并根据下面描述确定是哪个CSMA?
(1)如果信道忙时有两个站点想发送数据,则它们一定会冲突。。
(2)在信道较忙时最省电。
√ 得分: 2分
赞[2] 踩[4] 求讲解[27] 问老师
5. CSMA/CD使用了以下哪种CSMA协议?
A.non-persistent CSMA
B.p-persistent CSMA
C.1-persistent CSMA
√ 得分: 2分
赞[2] 踩[6] 求讲解[10] 问老师
6. 以太网采用了什么成帧(framing)方法?
A.character-stuffing
B.physical layer coding violation
C.byte-counting
D.inter-frame space
√ 得分: 2分
赞[4] 踩[15] 求讲解[46] 问老师
7. 由集线器(hub)连接形成的以太网是以什么方式工作的?
A.full duplex
B.half duplex
C.simplex
√ 得分: 2分
赞[0] 踩[0] 求讲解[3] 问老师
8. 当一个以太网的信道忙时有五个站点都想发送一个最长帧(长度为1520B),如果很长时间只有这五帧要发送,问最少经过几次冲突就可以全部发送成功?
× 得分: 0分
赞[7] 踩[13] 求讲解[102] 问老师
9. 下面的以太网有多少个冲突域? 有多少个广播域?
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∼ 得分: 1分
赞[4] 踩[9] 求讲解[97] 问老师
10. 描述以太网的CSMA/CD协议,请填空:(1)发送前先,如果信道忙,则,直到信道空闲;(2)边检测冲突;如果直到发送完毕都没有检测到冲突,则;一旦检测到冲突,立即,在一段时间之后,转(1)。
可选词汇:随机延迟 发送成功 立即发送 持续监听 停止发送 边发送 监听信道
(3 points)
√ 得分: 3分
赞[3] 踩[1] 求讲解[2] 问老师
11. 如果把以太网协议修改为:在一个站点发送之后另一个站点发送时要求的帧间空隙为w1, 一个站点在自己发完一帧之后再接着发送另一帧时要求的帧间空隙为w2,以下哪些陈述是正确的?
A. 如果w1 > w2, 一个有多帧要发送的站点一旦开始发送将连续发送多帧。
B. 如果w1 > w2, 如果有其它站点要发送,当前站点发送完毕后即让出信道。
C. 如果w1 < w2, 每次所有站点(包括刚发送完的站点)都平等争用信道。
D. 如果w1 < w2, 如果有其它站点要发送,当前站点发送完毕后即让出信道。
E. 如果w1 = w2, 每次所有站点(包括刚发送完的站点)都平等争用信道。
(3 points)
√ 得分: 3分
赞[4] 踩[3] 求讲解[11] 问老师
12. 对于以太网,以下说法是否正确,标出正确的说法:
A.一个站点有可能一直不能发送成功
B.优先权高的站点先发送数据帧
C.收到数据帧的站点会发送确认帧
D.如果很长时间信道空闲,一个站点发送数据帧时一定不会冲突
E.规定最短帧是为了使发送站点可以检测到所有冲突
F.属于同一个以太网的所有站点都可以收到广播帧
(3 points)
√ 得分: 3分
赞[0] 踩[2] 求讲解[38] 问老师
13. 以太网(10BaseT)、快速以太网(100Base-TX)和千兆以太网主要在OSI的哪层或哪个子层不同?
A.物理层
B.数据链路层
C.网络层
D.MAC子层
E.LLC子层
√ 得分: 2分
赞[1] 踩[2] 求讲解[6] 问老师
14. 以下哪个操作不是透明网桥算法的操作?
A.filtering
B.forwarding
C.flooding
D.blocking
√ 得分: 2分
赞[2] 踩[0] 求讲解[1] 问老师
15. 下面的扩展LAN包含三个透明网桥B1、B2、B3和四台主机A、 C、D、E。如果网桥的MAC地址表初始都是空的,在以下三次传输之后MAC地址表的内容是什么?
(1) D发送了一个帧给E;
(2) A发送了一个帧给D;
(3) C发送了一个帧给A.
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I8M8BJ3GCTfEzBWKEqpAB6FRX5w+Kv+CiuveC/+Ch3gT9mn4Z/GbTfiL4h8U3uo2Graj4g8Jrqlr4NktNOnvRBPc2U9mlzcv5IQwAq8YZmdwVCN7p+zh4s/aA/ab+Huqa3cfEb4Y+Grey8U+IvDHl6Z8P7uS6P9ka1faS06yz6tJGPONl5wUxHyxNszIV8xhaxUls9glo+V77n09r/iCx8KaHeapql7Z6bpunQvc3d3dTLDBaxICzyO7EKqqoJLEgAAk14nf6teftvFNP0tbvT/AINsQ2o6mwaGfxun/Prajh0sG482c4M65jjBjdpDqaL+xdo+q63Z6t8QPEHiT4qalp9xHeWsXiKaM6VZXKHck8WnwpHaiVGAZJHjeSNhlGU17JQBHaWkVhaxwQRxwwwoI4441CrGoGAABwABxgVJRRQAUUUUAFFFFAHkP7S/wT8ZfELxt4B8U+Bdc8MaRrnge6vJfL17TJ721u4rm2aBhiGeJlZchgckHkY7jJ/sT9pf/oZvgX/4TOq//J9e6UUAeF/2J+0v/wBDN8C//CZ1X/5Po/sT9pf/AKGb4F/+Ezqv/wAn17pRQB4X/Yn7S/8A0M3wL/8ACZ1X/wCT6P7E/aX/AOhm+Bf/AITOq/8AyfXulFAHgOg/Ar4teMfj14F8WfEDxN8OZtN8CvfXFvaeH9Cvba4upbm1a2w0k13IqoquzcISSAMjmvfqKKACiiigAooooAKKKKACiiigAooooAKKKKACiiigAooooAKKKKAPhH9s7wJofw7/AOCp37DNl4f0XSdCs7vxT441GeDT7SO1imurjQLmaedlQANLLK7u7n5nZ2Ykkk17t/wTmtltf2ffECr0b4n/ABCc59W8Z62x/UmvRvHf7P8A4P8AiZ8UPBHjTXNFhv8AxP8ADie7ufDl800qNpkl1btbXBVVYK++FmUhwwGcjBANee/8E7/+SAa97/Evx+R7j/hMdZpR0io+v/AKlq012t87yf6nulFFFMkKKKKACiiigAooooAKKKKACiiigAooooAKKKKACiiigAooooAKKKKACiiigAooooAKKKKACiiigAooooAKKKKACvnD9jX4i6P8H/2JvFXizxDeR6doPhnxV471XUbqQ/Lb28HiXV5JHP0VSfwr6PrwP9gDVLPR/wBk2/1HULi3tNOTxd4yvp57hwkUEB8S6rIWdjwoVDlieBg84qal1F2dvPsVC3Mrq/kfOfh//gt1440nQvC/xK+IH7MPjLwD+zl42vrO10rx7P4nsb3ULSG+nSGwu9Q0iNRLawSmRCzCaUoJEwHLAV+hAORXwLd3uv8A/BbPxXoqWOm3Hhv9kPw3rNvq8t/fRGPUPjBc2c6TWyW8LDMGjpcRJIZX+e5MaBFVMvX30BgVonF072tq7X35bK19tb83RaWdjPXnav0V7bX1ulu7Wt1et1fQKKKKkoKKKKACiiigAooooAKKKKACiiigAooooAKKKKACiiigAooooAKKKKACiiigAooooAKKKKACivk3xX/wWA+Gtv8A8FFvh9+zb4WLeNPFniy71K01zUdPuB/Z/hSSz0+a8MEsgVllum8oKYFYNGGLOVIVH+sqN4qfR7eetvzQSVnyvcK8y+KP7V/hn4c+KZfDNjb6x408axIkjeGvDdut5qMSuAUabc6Q2qsCCHuZYkIPBNUPiP44174tfEW7+HvgjUW0aLSVRvFniSJFkl0gSIrx2NqGBT7bIjLIXYMsETKxVmkjx3Xwu+E3h74MeFI9F8N6ZBptkJGnmK5ea9nc7pLieViXnnkbLPLIzPIxLMxJJoA8t/4S/wDaI8eN9o0vwb8M/h/p03MEfiLWrnWNVRf+ni3s40to37bYrydcEHzOq15hpn7Hvxo8O/s2a78K9Ym+CvxQ8H+JDqw1SwuIdY8KNfQ6ld3FzcW3nwz3rxrm4eMOoLBSDgkYb7DoqZRUlyy2HGTi7rc/LTwz/wAEjv2L/hL4g0+b4mfss3vwnvtPuIpIdduPFGoal4ZM6OCjJfw3h8qPcBg3sNqTg/Jjr+o9ncw3lnFNbyRzW8qB45I2DK6kZBBHBBHOaW4t47uCSKWNJIpFKOjruVweCCO4NeGat4Ln/YuD654ShuJvhZHKZdb8LW8Rk/4R2Jvv32mIOVhjbDy2a/L5fmyQqJF8mfTmduXoTZXue7UVX0nVrXXtLtr6xuIbyyvIlnt54XEkc8bAMrqw4ZSCCCOCDVipGFFFFABRRRQAUV47+0x8TvGvh74j/Dnwf4HvPDWlah42u79J9Q1rTZtRitorW0afCwxzwEszADJfAGeDVf8A4Qj9oT/opHwl/wDCCvv/AJa0Ae1UV4r/AMIR+0J/0Uj4S/8AhBX3/wAtaP8AhCP2hP8AopHwl/8ACCvv/lrQB7VRXiv/AAhH7Qn/AEUj4S/+EFff/LWj/hCP2hP+ikfCX/wgr7/5a0Ae1UV8/wBl8Qviz8LP2hfh54Z8Za/4C8TaP48l1C1P9k+HLrS7iyktrN7lXDyXs6urbCpXaOoOeMV9AUAFFFFABXkv7U3xN8YeC9U+Heg+Cbjw7p+reOvEb6O99rNhLfQWcUenXt4zCGOaEszG1VBlwAHJwcCvWq8V/ai/5Lh+z3/2PN1/6j+r0AH/AAhX7Qv/AEUT4S/+ELff/LSj/hCv2hf+iifCX/whb7/5aV7VRQB4r/whX7Qv/RRPhL/4Qt9/8tKP+EK/aF/6KJ8Jf/CFvv8A5aV6prHj7QvD3iXS9F1DWtJsdY1zzP7NsLi8jiudQ8sAyeTGxDSbAQW2g4BGcZrWo8wPFf8AhCv2hf8Aoonwl/8ACFvv/lpXP6v8Sfi/8Ffjf8I9H8Xa/wDD3xNofxM8T3PhmaPS/Dd1pl1YmPQtW1RZ1kkvZ1b5tMEZQpyJidwKgH6KrwP9sL/k4b9lP/sqV9/6hPimgD3yiiigAooooA+Bf2zPAGg/Db/grh+wlY+HdE0jQLK717x/qM9vp1nHaxTXU+hySzzssYAaWSR3d3PzMzFiSSTX2F+0p8X2+A3wM8R+KobVdQvtMtgthaHP+mXkrrDbQ8c/vJ5I045+bjmnePP2dfBnxO+LfgXx3rmiR3/iz4ayXsvhu/NxMjaY15bm3uSEVwj74jt/eK2Oowea4H9suRta+In7P/hmRWl0/wASfEqJ76HPyOmn6PqurwM47hLzT7Rh6OsZ7U1pTjDtf821+BU5Xaa7W+d2/wBTvP2dfg1F8B/hHpnh83LalqeZL7WNScfvNX1K4dpru7f3lneRsDAUFVUBVUC/8Sfjl4J+DItP+Ew8YeFvCn9obha/2xqsFj9p243bPNdd2MjOM4yK6mvy5/4Lf6z8JvDn/BTj9iy++OUfgmT4Xwv4u/toeLbSC60gg6UBD50cytG378w7dynD7COQDUSlaUY93b8G/wBLFRjeMpdlc/Rb4b/tCeAfjJqFzaeEPHHg/wAVXVnGJriHR9Zt76SBCcBnWJ2KqTxk8Zra8cePtC+GPhm41rxJrWk+HtGtCiz3+p3kdpawl3CIGkkIVdzsqjJ5LADkivyO+Iul/sv/AB//AG7P2X/+GJI/hLpHxI8MeOo9V8Uar4Bt7bRbWLwwlvO2oW139nWNbh51QJHFskYgSZ8tCzH7l/aC/wCCYHhv9rz9tXRfiR8Wbyz+IPgDwh4fOn+Hvh3q2n+fotnqckj+fqlxGzmG6kaFliRJYise3cMsEK6crcYyWl2079kk7run8K/vJ62TZjzWbXkmvVu1n2t8T/utaXaT+hvh/wDE3w38WdA/tbwr4g0PxNpfmtB9s0q+ivbfzFxuTzI2ZdwyMjORkVuV+aPgf4O+Cf2Wv+C//hPwf+z1pGmeD9H17wDqGq/F3wx4cUWuhWaoscekXLWceLe2u2k4AREZo3ZyD5jM36XUaOEZx+1f8JOL/GN15D1U3B9LfjFS/X9T57+DPjTTf2UNe+JXw/168i0/wd4D07/hNdBvJW+Wy0Gc3Dz2re1lcQXCrgALbTWafMysT4L8M/8Agt34h1zVfAPirxt+zr40+H/wF+LmsWmieDPiBdeILC7mupr2QJYSX2lxkTWME/JEheQLujyMPuHuX7VXxB0v4FftP/D/AMbaz50OhW3hPxTFrMlvbSXM0ltbwWt/tEUYZ5dq207BFUsTwAScV8af8Fc9bg8VfBP4X/tc+Ffi4nxE+F3h/wAT+HNe8L/C3ULSKPQfEss08VsnkmERXUl9G0jXCJOZlieCQGEAMAqOtaKeqcoJ9kpNrW2t3a0dUrp3TW1y1ptLR2k13bSVkr6WTa5r9GrNPf8AVeimxP5sSttZdwB2nqPanUiE7q6CiiigZ4f8fv8Ak8P4A/8AX1r3/psavcK8P+P3/J4fwB/6+te/9NjV7hQBS8SeJdO8HaBearq+oWWlaXp8TXF1eXk6wW9tGoyzu7EKqgckkgCuI8Nftf8Awl8aeILPSdH+KHw71bVNQlENrZ2fiSznuLmQ9ESNZCzMfQAmvJf+C1XP/BJH9o7/ALJ9q/8A6SvXmP7Nv/BIH9l/9oL/AIJ6fDe18QfAf4Vx3nijwNpEt7rGmeGbPTdY897OF2uEvYI0nSYv8xdXBJznIJBmMm3PTSPL6vm5/wD5D8S5RSjF3+Jy+VuX/wCS/A+7KK+Lv+CIXxn8X+MPgH8Qvht4+17VPFnir4A+PtT+H8mv6i5kvNctLcRS2lxM5JLSmGdUZiSSY8kknJ+0a0drKUXdNJr0aTX4Myi3qnum0/VNp/itzw39oj/k779nr/sJ65/6aJ69yrw39oj/AJO+/Z6/7Ceuf+mievcqkoKKKKACvFf2ov8AkuH7Pf8A2PN1/wCo/q9e1V4r+1F/yXD9nv8A7Hm6/wDUf1egD2qiiuF/ac+Nkf7N37PHjTx5Jpepa3/wiWj3Oppp2n27XF1fyRxlkhjRQSzO21Rj19KipUUIOb6K5VODnJQW70Pya/4KXaf4o+N/7S3xZ/au8OyapeWP7EPiLQ9I8M2drL+71BbZzceKBs6MfKuYYtx72rqcAV+w/wAO/H2k/FX4f6H4o0G7j1DQ/Emn2+qaddR/dubaeNZYpB7MjKfxr86f2Uf+CD0Pib9k3RT8SPjN+0tpHiv4g6fJrnjnQ9D+It3pejSanqYa41CI2UY8raZJpEcEHfgk5ya9a/4IS3Hin4f/ALHWo/Bnxrb6uviH9n/xLqPgRLy9tZYU1bTreZmsLqFnADwtbPGqlcgCMCtqdN0oSw0vij72m19FUafZycXFdm/lnUqKpNYmG0vd87aunp5RUk33sfalfNf/AAUBtPEF/wDFj9l+HwvqGkaXrj/FG8+y3Op2Ml9axH/hC/FG7fFHLEzZXIGJFwSD8wG0/SleB/thf8nDfsp/9lSvv/UJ8U1BRo/8Id+0N/0UD4R/+ETf/wDyzo/4Q79ob/ooHwj/APCJv/8A5Z17XRQB4p/wh37Q3/RQPhH/AOETf/8Ayzo/4Q79ob/ooHwj/wDCJv8A/wCWde10UAeHTeF/2ko32w+OPgi8fYy+CdT3H67dVAryr9ovw78bfC/xE+B/jLxp4m+FuoeG/BfxIsZL1NG8MahZTomo2V9oaszyahKNvmarGPuEKxV2+VCD9jVyPx5+Elr8ePg34j8H3k8lnDr1k9stzGu57SXrFMoyPmjkCOORyo5HWgDrq/OX/grZ42tPgp/wVE/Yz+I3iHR/E974J8Ht4tOtXmkeHL7W/sQuNJNvCHitIZX+eWRFHy9yegJH2x+zJ8X7r4x/CyC41i1XTfF2hzvovibTv+fDU7fCzqvQmF/lmhcgeZBNDIAA4r0Kps+aMl0f6NfqUpe7KL+0mvvPyh/bz+Nfhf8A4Ki+PPgf4T/Z8+H/AMRLj4meFvHun+I18c3fgjUfDFr4F0yCQNevLeXkEDss8fyCCLcJSg3fMsat6t/wVZ/4Kt+J/gJ8YbH4J/D3SPFnhbXNWtY7rWvibc+BtT8RaN4UtJAx/wBEtrKCZ76/Kg7EcJbozJvkPzBf0Iop8qUVBbczk731ukraWsvdT06376HN73P1sktujbu73vu1r0t2PgP/AIJS/GX9m34T66vw7+Gs3xc8QfET4g3c2qeIvF3jHwLr1tqfiu9jhkme4vtQu7OOJcIriOMsqLnag3Od335RUd5eQ6daS3FxLHBbwIZJJJGCpGoGSxJ4AA5JNaTlza/1ptZdElZJdOhC/rv831fmfN/7UmjeKviD+2R8K9J8E6r4d03VvDuha7rN82taXLqNqsE32W0j/dRzwncxeUA78YV+Dnjw/wCF/wDwQ50D4L/Hr/hZvhfwh+zhpPjSO4N5bXaeB9WltdOuC6yeda2cmrtaWsoZAVeCFGTLbSu5s/TH7J1ncfFDxF4q+MeoQzW//CffZ7Hw7ayghrPQLMy/ZHYEDEl1LNc3Z6ER3FvGwJh3H2yoj7sueOj79RvWPI9u3Q8U/wCEO/aG/wCigfCP/wAIm/8A/lnR/wAId+0N/wBFA+Ef/hE3/wD8s69rooA8U/4Q79ob/ooHwj/8Im//APlnUM3hf9pJJCIfHHwRaPsZfBOp7j9caqBXuNFAHyD400b40Wf7a/wBbxh4l+FupWP27WiU0jwzf2c+waa+8B5L+VdxGMErgehr6+rw/wCP3/J4fwB/6+te/wDTY1e4UAfNv/BYrw/qHiv/AIJWftB6bpdjeanqV94D1WC2tLSBpp7iRrZwqIigszE9AATXzv8As/f8Fnvhz8Fv2LPhv4Z0rwP8cfHHxC0Pwvo+iReF9L+G2tW9xe6gtvDbmEXF1bRWyqsmd0hlxtViu84Vv0aoqYxac7PSXL6rl5tt19t9OiLck1FW+Hm/8m5fT+XufJ//AAR6/ZG8Yfst/s5eItW+Jkdjb/FH4weLdQ8f+KrWzl86HTLm9KBLJX/iEEMcSEjI3b8Fh8x+sKKK0k1ooqySSS7JKyXySS117mUU1dyd22233bd2/m3007Hhv7RH/J337PX/AGE9c/8ATRPXuVeG/tEf8nffs9f9hPXP/TRPXuVSUFFFFABXiv7UX/JcP2e/+x5uv/Uf1evaq8x/aT+CGu/F6bwVqXhnxFY+G9e8D642tWs17ph1C3n32V1ZvG8YkjP3LpmDBuCo60AenUV4n/wrv4+/9FQ+Hv8A4RM3/wAnUf8ACu/j7/0VD4e/+ETN/wDJ1AHtlFeJ/wDCu/j7/wBFQ+Hv/hEzf/J1H/Cu/j7/ANFQ+Hv/AIRM3/ydQB7ZXgf7YX/Jw37Kf/ZUr7/1CfFNaH/Cu/j7/wBFQ+Hv/hEzf/J1Z4/Zp+JHjn4v/DfxF45+IHhnVtP+G2vXHiK0stK8MvYy3VzJpGo6WFeVrqQCMR6lK+AuS0acgZyAe+UUUUAFFFFABRRRQB5b8W/hXrmieM/+FgfD5LM+Ko7dbbVtIuZfIs/FdomSkUj4PlXMWW8mcggb3RwUYFNr4PftEeGPjZ9qtdLupLPX9LA/tTQNRT7Nq2kNx8s9uTuUZ4DrujfqjsCCe4rhvjL+zh4O+PSWcniLS5DqemZOnaxp17PpesaWTw32a+tnjuYNwyrCORQ6llYMpIIB3NFeHp+zt8U/CZWDw38c9Xm02Ifu4fE/h2z1adB2U3EX2d2UDgF9znGWdjkngv2bb/44ftM/DrUdeuvixoHh1dP8XeJvDLQ6X4LjZ5I9J17UNKWYPPcyBXlSzWQjaQrPj5gOQD6Z8a+ONG+G/ha81zxBqmn6Lo+noHub2+nWCCAEhRudiAMsQB6kgDkivIbhdS/bSaGN7K60f4N+YrzrexPb33joKciMwsA0Ols2NwlCvdhWQxi2fdczeHv2XPAfgf4haHq3jTxJq3j7xtdXDjRbrxnrK3RSdUZmbT7AeXZ28yxB8yWtukpj3BnK5r2ygBERYkVVUKqjAAGABS0UUAFFFFABRRRQB5T+0V8B/EXxR8YeB/EnhPxPp/hnXfBN1dzRNf6UdRt7lLm2aB1ZBLEQQCCCG7dKyf8AhXHx8/6Kl8P/APwiJv8A5Or2yigDxP8A4Vx8fP8AoqXw/wD/AAiJv/k6j/hXHx8/6Kl8P/8AwiJv/k6vbKKAPE/+FcfHz/oqXw//APCIm/8Ak6j/AIVx8fP+ipfD/wD8Iib/AOTq9sooA8L0H9nL4h698b/Bfi3xx4+8O61a+B3vZ7Ox0vw2+ntNLc2zW5LyNcy/KquxwFGTjmvdKKKACiiigAooooAKKKKACiiigAooooAKKKKACiiigAooooAKKKKACvnP9iTxnonwm/ZH8beIte1Gz0Xw/ofxC+I2p6jfXUvlwWcKeMNcllldj0VRuJ9qxfG//BWv4aaJ/wAFCfh7+zf4fm/4S7xx4vu7+31ibT5w1p4U+zadPehLiQKVa4kEIUQAhlVi7FcKryfs1/Afwn+1B+w54+8AeOdK/tzwh4s+IHxAstTsftM1r9rgbxlrDbfMhdJFzgHKMD71E+Z0+anu07X2v/lfsXHlVRRqbaN23s/1PiO41vx9+1T/AMFWf2Pv2hPFja14e8H+M/FXiDTfhx4OuV2Gw0BPDt5IuqXabQVvL6QGbZk+XbiBSS27H6/V+ZPxc/4NjfgLd/tB/BnWvAfgOx0jwZ4V1e8u/GdlfeNvEMl1qVsbKRLSO0zcSbWS6MUjYkhyqEEuCUP6Z21ulpbxwxrtjiUIoznAHAq4KEYckL2Tdr77LVvq27tuyV72SVkYy5nVU3/Kr+qlPTysmla70tq22PooooLCiiigAooooAKKKKACiiigAooooAKKKKACiiigAooooAKKKKACiiigAooooAKKKKACiiigAooooAKKKKAPg39sj4deH/hn/wAFUf2HbTw3oOjeH7XUfFfjjU7uHTbKO0jurufw/cyTXDrGoDSySMzu5yzMxJJJzXv3/BOn/k2y8/7Hrxp/6lWrV33xA/Z08G/FL4seA/HGvaP9u8U/DOe8ufDV79rni/s2S7tmtbg+WjiOTfCzLiVXAzlcNg1wP/BOY7/2Y3k7XHjPxfcAegk8Tao4H1AbFEdIqPr93T8Cp6yTXa3zvJ/qe6UUUUEhRRRQAUUUUAFFFFABRRRQAUUUUAFFFFABRRRQAUUUUAFFFFABRRRQAUUUUAFFFFABRRRQAUUUUAFFFFABXlPxG/a30Xwz4oufDHhXR9c+JXja1YLPoXhtYXaw9Td3U0kVpaADnbNMsjgERxyNhTT8f+Lda+O/j/UPAfg3VLvRNG0UiLxb4ks8C4tpGVWXTbJyCFumjYPLMMmBGQL+8kVovR/h58ONC+E3hG00Hw3pdpo+k2K7Yre3TAz3dj1d2PLOxLMSSxJJNAHlkb/tFeLmW42fCHwNbyAYsmN/4iuYfdph9jTd32iMgHjew5PK/Bv9nn47fs7fD2Pw9oHjb4X+ILSK+vtR/wCJp4bvLWSSS8vZ7yVd8V2wVQ9w6qdhwqrkE5J+mKKAPD0/ax174U3Hk/F/wFd+DLAHb/wlOjXv9ueGsn7olmVI7q0yOS9xapApwvnsSu72bRdbs/EmkWuoadd2uoWF9Es9vc20qyw3EbDKujqSGUgggg4Iqyyh1KsAysMEHvXiXjDwNefsp31x4u8D2lzP4JaZrrxP4RtUMkdvG2TNqOmRD/VzKf3s1tH8lwBK6J9pYmcA9uoqn4e8Q2Pi3QLLVNLu7e/03UoEubW5gcPFcROoZXVhwVIIIPvVygAooooAKKKKACivGf2nfiH420r4nfDPwf4J1bRPD9140u9QW61DUdKbUhDHa2bThUiE0XLNgFi3AHSof+FXfHn/AKK74I/8IJ//AJPoA9sorxP/AIVd8ef+iu+CP/CCf/5Po/4Vd8ef+iu+CP8Awgn/APk+gD2yivE/+FXfHn/orvgj/wAIJ/8A5Po/4Vd8ef8Aorvgj/wgn/8Ak+gD2yivnq28X/Fb4SftGfDfw74q8YeFfFmi+O5dStJY7Pw0+mT2j29m9ykiyfapQwJQqVKjg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B1的MAC地址表
============================
MAC地址 接口
============================
B2的MAC地址表
============================
MAC地址 接口
============================
B3的MAC地址表
============================
MAC地址 接口
============================
(6 points)
√ 得分: 6分
赞[3] 踩[2] 求讲解[5] 问老师
16. 以太网集线器(hub)与交换机(switch)有何不同?
A.A switch does not induce any latency into the frame transfer time.
B.A switch tracks MAC addresses of directly-connected devices.
C.A switch operates at a lower, more efficient layer of the OSI model.
D.A switch decreases the number of broadcast domains.
E.A switch decreases the number of collision domains
× 得分: 0分
赞[2] 踩[3] 求讲解[34] 问老师
17. 以下哪个设备只属于物理层?
A.Switch
B.hub
C.router
D.Bridge
√ 得分: 2分
赞[0] 踩[1] 求讲解[6] 问老师
18. 如果主机A发送IP分组给主机B, 主机B收到的帧中的源地址是什么?
连接模式: [host A]--[Router R1]--[Router R2]--[host B],其中包含3个以太网。
A.host A''s MAC Address
B.host B''s MAC Address
C.R1''s MAC Address
D.R2''s MAC Address
√ 得分: 2分
赞[5] 踩[11] 求讲解[95] 问老师
19. 如果透明网桥从接口F0/23收到源地址和目的地址分别为S和D的帧,它将把以下哪个项目记录到MAC地址表?
A.D, F0/23
B.S, F0/23
C.D, S
D.S, D
√ 得分: 2分
赞[1] 踩[1] 求讲解[1] 问老师
20. 下图显示了由五个透明网桥(B1~B5)形成的扩展LAN。
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2PmFejdK3qcvM+Xa+hMOa3vH5M/sPfAH9oT9vu9+OmgfEL9sn4yWmm/C74lal4Fj/4RPTdK8PXOpQ2YiInNxBB50LP5hBWNxjjmvtj9jf8A4JS/BH9h3xJqHiTwf4Vk1Lx1q5J1Hxl4jvJNa8RXxb7268uC0iBuNyx7FbCkgkDHkP8AwRM/5KB+2Z/2cL4j/wDQbevu6pKCiiigAooooAKKKKACiiigAooooAKKKKACiiigAooooAKKKKACiiigAooooAKKKKACiiigAooooAKKKKACiiigAooooAKKKKACiiigAooooAK+D/8Ag5Z/5Q2fFb/rppX/AKc7WvvCvhP/AIOVU3/8EV/jU2PmitLGRD3VhqFsQR7igDoP+Ch//BQzw38KPHUXwjuZviRoraxYm58Q+JPDvg3WNWbS7JsL9mtJbO2lVb6dWO1yQsCLJIT5ghjk9b/YU+OHgP4yfB9bP4Y+EPFHhPwD4OMOhaRHqvhyfQIZY4oUOy2trhUnEUQYRlniQFlbaXAJr28detGOTU0/dWu4mrtNf1/THDpRRRVDCiiigAooooAKKKKACiiigAoorwj43/8ABTX9nv8AZp+IVz4T+IHxl+Hng/xNZpHLPpmqa1Db3UKuu5CyMcjcuCM9jQB7vRXy5/w+1/ZF/wCjjPhH/wCFHb//ABVNf/gtr+yLGu4/tGfCX8PEMB/kaAPqQrk18m/tE/8ABD/9mH9rP4v6t48+Ivw1m8VeLdcKG71C68T6wrMEUKiIiXapHGqjASNVUZOAMnOh/wAPtf2Rf+jjPhH/AOFHb/8AxVH/AA+1/ZF/6OM+Ef8A4Udv/wDFVPLrcD2H9mb9lzwD+x38INP8A/DXw3Z+FfCekvJJb2FvJJNh5HLu7SSs0kjMxOWdmOMDOAAPQuor5cP/AAWz/ZG/6OL+Ef8A4UVv/wDFUf8AD7P9kYD/AJOM+Ef/AIUdv/8AFVbbYoxtojzT/gib/wAlA/bM/wCzhfEf/oNvX3dX5K/8Elf+CpP7OPwh8Z/tVz+KPjZ8N9Ch8WfHDXtc0drzW4Yl1KxlWDyrmIk/PE+1sMODg19j/wDD7X9kX/o4z4R/+FHb/wDxVIZ9R0V8uf8AD7X9kX/o4z4R/wDhR2//AMVR/wAPtf2Rf+jjPhH/AOFHb/8AxVAH1HRXy5/w+1/ZF/6OM+Ef/hR2/wD8VR/w+1/ZF/6OM+Ef/hR2/wD8VQB9R0V8uf8AD7X9kX/o4z4R/wDhR2//AMVTT/wW2/ZFEm3/AIaM+Eu7Gf8AkYYMfnnFAH1LRXy5/wAPtf2Rf+jjPhH/AOFHb/8AxVH/AA+1/ZF/6OM+Ef8A4Udv/wDFUAfUdFfLn/D7X9kX/o4z4R/+FHb/APxVeq/s3/tk/Cn9r+w1S6+FvxB8J+PrfQ5I4dQk0TUY7wWjuCUEmwnbuCtjPXafSgD06iivnP8AaY/a51fRf2pfh78BPh7BaTfEHxzY3fiPVtTvIxLaeEPD9qyxy3rxblaaea4kit4Ix8m9pHkYLGElAPoyivnH4+fs9/GjSvhn4q1X4T/GjxA3xAkthcaTY+KdN06+0J5o1J8jy4reGWNZjxv81ihIOCAVPZ/sG+MPFXxC/Yb+C/iDxw97L421zwLoeoeIHvLYWtw2oS6fBJcmSIKojczM+5AqhTkYGMUAet0UUUAFFFFABRRRQAUUUUAFFFFABRRRQAUUUUAFFFFAHxP/AMFuP29vip/wTL/ZguvjB4LsfAHiHw7o9xZ2F9o2t2l2t7LLcTmMSxXEU6oFXMf7toiT8x39Frs/j98bP2gf2RPgh4o+JGvab8Lfihofg2wfV9V0jQre98N6jHYQK0l3NBJcT3cU8kcSs6wuIQ+wjzFJFfPH/B2p/wAoWvGn/Ye0X/0tSvQ/+CkXwV/bB+Ln7JnjDwr4T174QeILfX7Gax1nTdK0m90HWdV0ySNlubWxuri4vbeG5miLRq0sRVS+cjGaAPrH9nL4/eGv2qPgT4T+I3g28kvvC/jTTYdV06V02SeVIoO11ydsinKsuflZWHau4r5n/wCCQPxV+Efxc/4Jz/C6/wDgba3+n/DfT9JXS9Osb+NI7+ye3JjmS62Eo1wZQ7SOpId3L5O7NfTFABXxX8V/2mf23PDvxQ8Q2HhH9l74ceIPCtnqM8OkapcfE+O1m1G0VyIp3ia3zGzphihztJIy2Nx+1KKAPgv/AIaz/wCCgH/Rovwu/wDDsQ//ABivNvhd/wAFWP20fi78fPiZ8N9F/ZW+G1x4o+FJ00a/bt8TEjjtvt8Ek1vtkMG2TcsTk7cbeAea/T2vg3/gnd/ymU/b3/67eBf/AE2XtADf+Gs/+CgH/Rovwu/8OxD/APGKP+Gs/wDgoB/0aL8Lv/DsQ/8AxivvSigD4L/4az/4KAf9Gi/C7/w7EP8A8Yrw/wD4KNaT+3p/wUA/Yy8bfCO8/Zg+HPh638YQQQtqFt8Tra5ltvLuI5srG0aK2fLxyw4J69K/WSigD4NP7Wf7fwJx+yL8L/b/AIuxD/8AI9N/4az/AOCgH/Rovwu/8OxD/wDGK+9KKAPgv/hrP/goB/0aL8Lv/DsQ/wDxivOv2qf+Cpf7bn7H/wAFdV+InjD9kXwOvhPw7tm1i4034hjUpbG2PDTtFFAX8tCQXZVbauSRgEj9Oaq6pplvrem3FneW8N1aXcbQzQTRiSOZGBDIynhlIJBB4INAHwB4K/bo/bm+JPhDS/EPh39lv4Qa5oOuWsd9p+o2Xxet5ra9gkUNHLG6wYZWUggjqDWr/wANZ/8ABQD/AKNF+F3/AIdiH/4xXGeEdXvP+CD37SFn4Q1ia6m/Y8+LGrmLwvqEsrSJ8I9bncsdOnZj8ml3LMxifJEUgYMACXf9J6APgv8A4az/AOCgH/Rovwu/8OxD/wDGK98/Yo+K/wAe/ifaeI2+OXwl8K/CuWzktxoy6N4tXXjqasJPOMm2JBDsKxbeWL+Y3C7Mt7xRQAUUUUAFFFFABXCeOv2ZPht8T/EMmr+Jfh74H8RatMixve6noNrd3DqowqmSRCxAHAGeK7uigDy//hiH4L/9Eh+F/wD4Stj/APGq+Jv+Dhb9lf4X/D3/AIJRfEHVNB+G3gHRdShv9EWO7sfDtnbzxhtWtFYK6RhhlSQcHkEjoTX6U18Kf8HJH/KIP4i/9hHQv/TxZ0AfTf8AwxD8F/8AokPwv/8ACVsf/jVH/DEPwX/6JD8L/wDwlbH/AONV6hRQB5f/AMMQ/Bf/AKJD8L//AAlbH/41R/wxD8F/+iQ/C/8A8JWx/wDjVeoUUAeUwfsL/BG2aQx/B34VxmZ/Mcr4TsBvbgZP7rk8Dn2qb/hiH4L/APRIfhf/AOErY/8AxqvUKKAPL/8AhiH4L/8ARIfhf/4Stj/8ao/4Yh+C/wD0SH4X/wDhK2P/AMar1CigDy//AIYh+C//AESH4X/+ErY//GqP+GIfgv8A9Eh+F/8A4Stj/wDGq9QooA8v/wCGIfgv/wBEh+F//hK2P/xqvif4v/ss/DGz/wCC+fwZ0GH4b+AY9DvPhN4hup9OXw9Zi1mmW+tQsjR+XtLqCQGIyASB1NfpRXwn8af+ViX4H/8AZHfEf/pfa0AfTn/DEPwX/wCiQ/C//wAJWx/+NUf8MQ/Bf/okPwv/APCVsf8A41XqFFAHl/8AwxD8F/8AokPwv/8ACVsf/jVdT8N/g54R+D1ndW/hHwr4b8K2984luY9H0yGxSdwMBnESqGIHAJ5xXT0UAFfnr4g8HXnwX/4OV9B8a+ItQuo/Dfxd+C974S8MvO7fZv7WtNRtLyaxjJ+VZGtoXnC8bsORkg4/QquK+OX7P/g/9pPwL/wjvjbQ4Na02O6jvrYmSS3udOuoiTFdWtxEyTW1xGSSk8LpIhJKsKAO1JwKz/D+v2PirR7fUNNuob6xu13wXETbo5lzgMp6MpxwRwRyMg15zoX7K8dpcX8OtePPiJ4w0G9VIxoetajDJZRIoIMZaKGOedHBw63EsquOGBBIPp1nZx2NrHDDHHDDCoSONFCrGoGAABwABxgUAWKKKKACiiigAooooAKKKKACiiigAooooAKKKKACiiigD46/4LF/8E5PHX/BUn9nqf4UaT8QPC3gPwbqU1pe6hPdeHJ9U1KSe3maRRG63cMaRnEeQUZvlbnkY9D8R/C/9o/x14T1TRrn4q/DTwq2pWj28eseHfBN1/aOnO3Hmwi61CWHeBnG+NgDg4OMH6CooA8t/Y1/ZF8F/sK/s3+F/hb4BspbPw14VtzDCZ38y4upGYvLPK+BukkkZmYgAZOAAAAPUqKKACiikLAUALXwb/wTu/5TKft7/wDXbwL/AOmy9r7yBzXwb/wTu/5TKft7/wDXbwL/AOmy9oA+8qKKKACiiigAooooAKKKKAOT+NnwV8LftGfCjX/A3jbQ7HxF4V8T2b2OpafdpujuIm/VWU4ZXUhkZVZSGAI+J/2DfjR4s/4J2/tA6f8Ask/G7XLzWtH1NJZfgp48v3B/4SfToiN2iXknAGpWiNGF4xNHjG0iNZP0Erxf9uv9iPwh+37+z5qHgPxb9qsn86PUtE1vT28vUvDGpw5NtqFnKPmjniY8FSNysyn5WIoA9oor41/4Jr/tu+LPEPjTXf2dfjzJa2P7RHwytUluLqNRFafEDSM7INdshgAh8ATRhR5chIwudifZVABRRRQAUUUUAFFFFABXwp/wckf8og/iL/2EdC/9PFnX3XXwn/wckjb/AMEfviXIf9Xb3uiTSH+6i6vZlj+AFAH3ZRRmjNABRRRQAUUUUAFFFFABRRRQAV8J/Gn/AJWJfgf/ANkd8R/+l9rX3ZXwn8af+ViX4H/9kd8R/wDpfa0AfdlFFFABRRRQAUUUUAFFFFABRRRQAUUUUAFFFFABRRRQAUUUUAFFFFABRRRQAUUUUAFFFFABRRRQAV8u/tW/tCftFaRr/iKL4F/CTwf4wsPBMQbUZvFPiSTSZtfuTEs32PTI4opAzojKGluXhjLyBV3bGI+ogcivJv2nvirrOhaTH4N8DRx3nxK8XQvBpCyRmS20aP7smp3ePuW8Gc4ODLJ5cS5Z+InfpuVG3UqfsCftkaN+39+yP4O+LGh6ZfaHa+KbeXz9NvTum066gme3ubctgBxHPFIocABwobAzgfOP/BO05/4LJ/t7/wDXbwL/AOmy9r6m/ZD/AGevC/7I/wCzr4X+GPhCQTaT4Gs0013Zw0805USzTTcnE0zymZhxzNkDBFfLn7AKC2/4LTft5RrwrW/w/mI/2m07UgT+Sj8quWrujOMXbU+76KKKCgooooAKKKKACiiigAooooA+Yf8Agpd+wHcftieCdD8TeBdah8D/AB2+GFy2r+AfFgBX7Fc4+ezuSoJeyuVHlyxkMMENtbbta1/wTW/4KB2/7dHw01q11zQrjwL8XPhzejQ/iB4Ouj+/0DUQD8ycnzLWbazwygkOueSVJr6Ur4k/4KVfsc+OPDnxM0n9p79naxt/+F5eBbU2utaDvMNt8UNBGGl0q5wMG4ULut5SCVdVU5/dlAD7boryf9i39sbwX+3h+zzofxI8C3VxLpOrKY7myu4/LvtGvEwJ7K6jyfLuIXyrLkg8MpZWVj6xQAFsGjdk14L+1Z8Ufjda+KIfC/wN8E+CdZ1y3sk1XUdZ8catc6dolrE7vHHbRfZYZp5rpzHI2AqxxomWfMiKcv8A4Jmftzal+3N8GvEN54o8Fz/D34g/D3xLeeDfF+gtdreQWep2ojdzBOuBLC8csTg44LMuXCh2I6p+QS0t/Xn+SZ9HUUUUAFfCv/Byh/yhj+MH+5pn/pzta+6q+Ff+DlD/AJQx/GD/AHNM/wDTna0AfdCLgnNGxTWH4+8HWnxB8Fanod/NqsFnqkDQTSaZqlzpd4invFc20kc8LejxyKw7EV8Y/wDBvdpkfh/9iPxRpsEl3Na6Z8UPFlpAbm6luphGmqzKu6WVmkdsAEs7FmOSSSTUxd24vor/AI2Jk7W83+lz7soooqigJwKFORQxwKB0oAKKKKACiiigDwH4if8ABQvwf8Nf23fh/wDAW/8AD/j1vFXxIh1CbS9VGimHQ1+xWwuZlN1MyCVtjKMW6zbWYB9mRXiHxpH/AB0RfA//ALI74i/9L7Wov2/v+U0/7CP+54+/9NFrT/2hv+Vg79m8+vww8VA+/wC+taKetOMnu7/g2l+AS0nZdkz7vBzRRRQAUUUUAFFFFABRRRQAUUUUAFFFFABRRRQAUUUUAFFFFABRRRQAUUUUAFFFFABRRRQAUUUUAAORXyv+0L/wRc/Zz/aq+MereP8Ax54N8Ra54s1mOOG6vV8da/aKY4gRHEkUF6kUca7mIREVQXY4yxJ+p/4a+cf2zf8Agqh8H/2G9VtdD8T6xqfiHx5qY/4lngnwrYPrHiTUjt3jZaRcxqVGQ8zRp/tcilbqFz0n9mX9lfwH+xx8J7fwT8OdB/4R/wAN29zNdiB724vppZpW3PJLPcSSTSseBl3YhVVRhVUD5X/YH+b/AILWft4f9efw+/8ATfqdVof+Chv7X3xdka4+H37EuqaLoU7EWep/EHx9p+i3LLnAM2nxiWeJuQduWHBG4nFeE/BL4v8A7Un7Ev7bnx5+NfxS/ZB8Zat4Z+MkHh+Gdfh14k07xJdaP/ZNtdxFltfMjmmEv2gNkiMJsP3s8O7esgWmiP1torwj9jT/AIKPfCH9vLTrz/hXvihLjXtH+XWPDep276br2iSZwUubKYLKmGBG4AoSOGPWvd6ACiiigAooooAKKKKACiiigAooooA/PH9sf4XeIv8Aglf+0drX7U3wp0q91b4X+KHWT43eB9Pj3NLGuP8AipbCLgC7hXcZ1BAmQlj8wZ1+7Phb8U/D/wAbPhzovi7wnrFlr3hnxJZx6hpmo2j74byCRQyOp9wehwQcggEEVuXEEd3A0cqK8cilXRhuVgeCCO4NfmvJK3/BAT9o7cyzf8MY/F7WdqgEtD8GdfuH/u/8s9Iu3Y9PkgkB+4CPOAPvH47fGRfg74Yjaz0yfxD4o1mT7HoOh2zBZtVuz0UtyI4U+/LM3yxRqzHoAeQ/Yg/Zw0/9lj4c3/h+41PTtW8d+ItTuvGXjG8gOxtR1PUJnaW4EZO5IR5fkRZA/d2yjqprlv2t/wDgk/8AAL/goF450vxb8VPCOpeL9U02w+w6fMnivWLG3trdm3sIorW7jiXecFnC7nCpuJCLjsf2Nv2A/hL+wD4U1bRPhL4RHhaw168F/qPmald6lPdyqgRS091LLLtVR8qB9ilnIUF2JUUtZPf9P61/q4pXuktv6/4Y9koorwn9sL/gpH8F/wBhKyt/+FleOdN0nVdQKpp+hWqPqGtam7EBVgsoFed9xIG7btGeSBzTGe7V8K/8HKH/AChj+MH+5pn/AKc7WqcP/BV/4+fGwrcfBn9iP4ua5ojoCNU8e67pngndk/K6W87ySSRkc5GGx/CDxXh//BS20/by/bn/AGK/GHwtuf2VPA9nH4wS1K3GlfFCymuNO8m6hmw6XCRRuT5R+6+AG7kYIB+p3jLxJb+DPCepatdQ6hPb2Fu88sdhYz311IqgkrHBCryyueyIrMTwATXxl/wQmtdb8Gfs9eOfDfibwf478Haz/wAJ9r/iGODxD4cu9LW4sr/UZp7aSJ5oxG5MZ+ZFYvGcBlXKk1NF/wCC7Phv4Wapa6b+0R8H/jF+zjcTOsMmr+ItFGo+F1nZgoRdUszIhBYgb5I405zuxnH2p8PfiX4d+Lvg6y8QeFdc0nxJoOpR+ba6jpl0l1a3C+qSISrfgamEbSb7q343FJXS8nf8LG5RRRVDEfJU4644pQMCiigAooooAKKK8h/a5/bo+FP7CvgaLxB8UvGWl+F7W7k8mwtX3T6hqsvaK1tYw007k4GI0OM84HNAHnv7SX/BPvXv2gP2yfhh8YIPijeeHrr4RG+/sDSYtAt7i3K38EcF4J3dt8m+OMbSNuw8815h+0OuP+Dg/wDZvX/qmHiv/wBHWtU4P+CqX7Q3x3Vrz4K/sU/EjV/DbY8nWfiB4i07wWZsgkOlnM0kzxnGQw55GVUnA8Q+Kfif9s3Rv+Cg/wAN/wBoDxj+yQmsaL8NfDOq+H7y08DePLDU7q7jvnhfzooJvKmd4/Lx5SodxJO5QOSOkeVba/j/AMEN3d77H61UV8zfsef8FZPg/wDtmeLrjwjpt9rvgf4lWKl7zwJ4201tD8R2yjqwt5CVmX1aB5FHcivpmgAooooAKKKKACiiigAooooAKKKKACiiigAooooAKKKKACiiigAooooAKKKKACiiigAooqnresWvhrRrzUL+4itbGwhe4uZ5G2pDGilmdj2AUEk+1AHyD/wUW/bM8eRfFbw3+zf+zzNYt8d/HtqdTvtburZbrT/hvoKvsl1e6Rsq8rMdlvCwIkkyWwAqyekfsK/8E3vh1+wR4TuP+EetbrxF4614m48UeOtef7d4k8VXTHdJNdXb5kKlskRg7FySAWLM3h//AAQl0K8+Nfwe8b/tQ+KLe6/4TL9pLxDca1Cbtw0umeH7WWS20nT0xwscUKs/H3mlLEnivsDxz+0L4B+GOtHTfEnjjwh4f1ARC4Nrqes21pMIzkB9kjhtpwecY4NAHYq26lrlfh18afBvxfF2fCPi7wz4pXT9n2o6RqkF99m37tm/ymbbu2tjOM7TjoaueN/iL4f+GWlR33iTXtH8PWU0ogjudTvY7SJ5CCwQNIwBYhWOAc4U+lGwbnz5+3l/wS88I/tjXWn+M9Bv7j4W/HLwuwn8M/Efw/AsWrWEi/dhucY+2WjZKvbzEqVdwNu5s0/+CZ/7c/iT9oiLxd8MPi5o9n4T/aC+EE0Vj4v0u0DfYdVhkDG11fT2YAvZ3KKWA+9G2VYLlN30z4V8X6T470GHVND1TT9Y0y5z5N3Y3KXEEuCQdroSpwQRweor4X/4Kz6bH+yT+1F+z7+1To7SabNofiW2+G/j2aMhY9Q8M6tLsU3GfvLa3vkyJjGDKx5woAB9+UUUUAFFFFABRRRQAUUUUAFFFFABXOfFb4U+Hfjl8N9b8H+LtGsfEHhnxHaSWGpadeR74buFxhlYfqCMEEAgggGujooA/O/9jD4t+Jv+CV/7R2k/sq/FzVtQ1j4a+J3aP4H+OtQcyNNAmP8Aimr6Xot1ApUQMcLLGAoIISMfohXk37an7HHgv9u/9nrWvhz46s5JtL1PbNa3kDeXeaNeR5MF7bSdY54mOVYdeVOVZgfjX4Rf8FVvEn7DXwd+K/wy/aeureb4yfAnwtceIdH1nYYbT4raNEpW1v7Y5P8ApJkEcVxF1V23DI37AD0j9uz9uT4ieN/2hLf9mf8AZlWxl+MF1bRah4s8X31p9q0f4XaVJ925nUjZNfSjPkWxzn7zjZ19C/Yi/wCCVfwu/YnubjxJa2d147+K+tEza98RfFTDUfEmsTsB5h+0SZaCIlVxDEVTCrncRuOF/wAEbf2T9W/Z1/ZGs/FHjn7RffGb4yyL44+IWpXagXU2pXa+aLVgAAiWsbrAsS/IhR9uAa+oPF/jXR/h74euNW17VtN0PSrXHn3uoXSW1vDkgDdI5CrkkDk9TRsBrUV5zp37XHwq1bWrbTbT4m/D261G8lWCC1h8R2bzTSMQFRUEm5mJIAAGSTXo2aNQKOuaDY+J9IuNP1KztdR0+8jMVxbXMKzQzoequjAhgfQjFfAXx7/4JxeNP+CfviDVvjF+xZBDo9w0gv8AxV8GjiPwv41hXHmfYYfu6df7F+RoAqMVVSuCVf77tdf0+/1i602G+s5tQsUjlubVJlaa3STd5bOgO5Q2xtpIGdpx0NaFAHkf7Ev7Zvg39vX9nrR/iN4HmvV07UC9te6ffw/Z9Q0O+iO24sbqL/lnPE+VYZIPDKWVlY+uV+fd1pC/8E6P+C1ujyaX51j8Lf2xrO8j1OyQH7HYeNbBFlS7Axtia9tTKrBcGaVN7Z2Cv0EoAKKKKACiiigD5z/4KU/t6Q/sHfBKyvtK0G68bfEvxvqKeG/AXhK15uPEWrzA+WhwRsgjAMkshICoMZDMgPD/ALCf/BLtPhX4yb4zfHLUrP4s/tJeIo0m1HxDewCaw8KArn+ztFicYtbaLcyCRVWSXLM2NxQcR+znpUf7bv8AwWj+LvxL1aR9R8K/sw2sPw88EwMQ1tba1eQLca1dqOonSM29tk/wswx8qmvpH9rv/goD8Lf2ENK03UPilq3iLQNN1WUQQaha+EtX1eyErOESKSeytZoopHYgJHIys/8ACGwaPID2rpRXgfhH/gph8HPFfxU0XwTda54k8H+JvEqv/Ytl428Ga34P/tt1eNDDZvqtpbJcz7pU/cws8hBJCkKxGh+2P/wUS+DX/BP/AMP6ZqXxa8cWfhWLWZHSygSyutRvLkIu6SRba1ilm8lBgPLs8tC6KzAuoM7asEm3ZblP9uP/AIJ3fDX9v3wLFp/jLS5LPxFpJ8/w74u0lvsfiHwtcghkuLK8X95GVdVYpnYxUblOBjyH/gnj+2D8QfC/x88Rfsv/ALQtxDefFzwfYnWPDPiuG2+zWfxM8PBxGl+ij5Y72JiEuIB0bLJuUOw+sPhL8XPDPx4+GujeMPBuuad4k8MeIbdbvTtSsZhJBdxnurDuCCCDgqQQQCCK+N/+C8HgS+8A/AHwn+0n4TiuI/iB+zJr0Pim3mteJr3RZWSDV7BsnBiltW3sD3t15ALZqzTsxKSauj7uorM8JeKtP8c+FtL1rSbqO+0vWLSK+s7iM5SeGVA6OPZlYEfWtOgYUUUUAFFFFABRRRQAUUUUAFFFFABRRRQAUUUUAFFFFABRRRQAUUUUAFFFFABXiv8AwUfvbzTf+Cenx4uNP3Lf2/w78QSW5U4YSDTbgqR7g4x717VWR468Gaf8R/BOseHdWh+0aVr1jPp15EDjzIZo2jkXPbKsRQB4Z/wSPsbPT/8Agll+zjFp+37P/wAK08PP8vd206Bn/HeWz718x/8ABwHY6Bo3jj9j/wAQ6poK6lJZ/G7SY52tdGfU7+W38i5Z4Y4Yo3mmDFFPlIrFiq/KSBXoX/BAjx9qFl+xDJ8GfFFwv/CwP2cdcvfh5r1uUaNxHbSsbKdVYDMMtq0TRuMqyqcE4NZf/BX/AOFfxY+OXxl/Z5T4f/Bzxl420f4V/EXTvHWs6rY6voVpDLbQRzxvbW8d5qEEr3H7wHDokeOkhOQIl8cH2kn30utw3hJLrGS+dnb8Txn9qfx/4H+LP/BWj9ltPhboeofCPxnpepy3uu+KPEeh3Hgb/hJtGKPE2hw299Fb3GrTO4BVEikWASEhlMj49g/4Ko+AviVP8Z9D8daj+zn4B/ac+B/hHSmt7rwjdXcV1rtpcTMZbrVLfTru3NpcSRxwwRRqJGnw8yoFWZyMn9vP4B/GH/gq141+EPg9vg/4g+C/gfwH4wsvHOt+LPF+saJc6kTZMQljptvpd7et50vmljLK8SKsRHzEqrfT3jT9oT4ueGPjZrXhnT/2ftf8QeGVit/7D8X2HivR00+4mkU+YL23uJ4ru2jibaC0EN0zKWKoSArPlfKrb3dr7bLV+W+nz6hezu9rJO2j36d3+mhufsRePvhp8U/2UPAviT4O6XpGh/DXXNLS+0PTtM02LTrexikJZovs8QCROshdXRRw4fr1r56/4ONYLOT/AIIwfHCS8k8lrXTbS4tXHVbhL+2aLHvuAr6L/Y1/ZosP2RP2b/Dfw+0+dLqPRVnlmmji8mOS4uLiS5naOPJ8uPzZn2Jk7V2jJxmvlv8A4Lf6hF8fZPgX+zHprNdax8bvHljd63aRBi0HhrSnF9qM7lQdilo7eMFsBvMbGdpFaSa5tCaadtT70iLNGu9drEDIBzg/WpKKKkoKKKKACiiigAooooAKKKKACiiigAr83f8Ag5+/Zs8D/GP/AIJ1w+KPFGiWt1qfgPxTo0ljq4XFzpVrd6lbWt8Aw5aJ4JDvjJ2sUjYjdGpH6RV4Z/wUn/ZS/wCG4P2Efil8K42RL7xdoM9tpzuwVY71B5tsWJ6KJkjyfTNAHuQODiszxXoFj4o8PXVhqVjZ6hY3UZSa2uoVmhlXHRkYEEexFeC/8Ep/2zD+3R+w/wCC/GeoGSHxpZ2w0PxpYS25trjS9etAIb6GSEgGI+crOEIyEkSvaPiz4t1PwP4B1DU9H8J67421K3QeToujz2UF5eEkDCPeT28C4zkl5V4Bxk4BxxCvSkl2Kj8SPxb/AOCWfxj+CfhD/g32Gk/En4Q+MfiFa29vrUl5aWXw11K9tbxTfzFCmqfZhZxFCVbzzcp5Jj3blZBX2/8A8EofiDrv7NH/AARj+FN9408WaX8UPEltpqafp50PWI9XS/nmumisdLiu4i6SvFuit2dS6J5b4ZkTcfMv+CTmm/tB/wDBOr/gmzoHwv1r9lb4neIvHmgHUrhBZ+KfCMekXEs91NNEhuG1fzlTDqGYW7EHOFbAz6B/wTg/4IyWv7Pn7E2heAfitrF/feJrTxXqHjMt4G8U6x4bs9DvbtXiMNpNYz2s7RLA7Jh8D97JhQDk9EpNuSWzUdb9Vukvv1M9NH5ystdn1/L7/Ix/+CXPhHWPBP8AwVh/bOtfEWsTa/4huLLwReapes7GI3E1pqMjxQK3MdtFu8qJOojjTdlyzH9DlODivhP9ij/gm5qXwC/4Kc/Hz4hX1v8AEKHwdq9r4bj8H6hqPxJ1fV/7YeGzu4r0XcU1/LJciJpIxGL5HEe4mHaN1fdh61P2V6FSvzt+n5I+Hf8Agt1PNYJ+ybdWLMNWg/aI8MiyVVz5pe21FJVJ7DyWlb6oK+5K+A/2ivE3/Dbn/BZ34RfCfRrqS68J/s0W03xN8cNAu6CLWp4TaaLZu+CFmWOa6uNmfmjZu619+UAFFFFABRRRQB8Q/wDBEW3t/wDhGv2mrhf+P+6/aI8cm9G7dsddR2que4CBQPauU/4OZHmh/wCCXeoNDGJpl8X+HNsZk2CRv7UgIXdj5cnAz2rR/YJv4/2Vv+CsP7T/AMD9SzZ2nxKvLf4y+DxIGxqCXii31hVYgKWjvEjbaCTiZjjCk13n/BX39ib4j/8ABQT4A2fw58F6l4I0PTZtVsdX1DUNckummV7S5S4jiijhQjDsgDOzZAyApyCJ05oN9JRfyTTCWsZJdn+R8y/8FxviN4z8Z/CL4Y2Xxg+Ho+FnwbsfHmmaz4m8fabqa+JbjwwbedPswWCFYpYPPeR4zdKJFiXKlWaVBX3h+05eeJvCPwq17xt8Ifhv4Z+J3xE1HTFtbS2vNWh0xNStlSR4ozdOrK0e5ztjLIrGUkugJYeF/tr/ALEnxw/4KRfDK0+FnxC1n4beA/hZq17DceLD4ZuL3U9a1i2hljmjtbeSeKCK2DPH88hWU4IAAwQ/tXjLw38cvBnxBsbH4dj4QTfDKz0aGxg07Wk1K21ixukZV8z7RG0sU0CwjAiMUbliCZgBgpxbpuHdu3zS3+6y/ps5rSUl21+/T/M8n/4IU+LfA/iH/gnL4X0vwPpfiPQY/Cuo6jpGu6TrtqLPUNL1lLySS/hkhX5YwJ5XKxrwiMidVNes/wDBSmwstU/4J4fHSHUtv2N/AOueYT2xYTEfqBWz+yT+y9p/7Kvwxu9Et79tZ1nXta1DxP4h1Zrdbb+1tVv7h7m6nWJSRFGXcrHHuYpEkal5GBdvnn/gvb8V7zQP2Db34Y+G5lf4hftA6rafDjwzZqGaSaS+kC3Uu1csI4rUTuz42qdgJBZa0lK7v+X6eRMY8t1/w7XT59z2D/glXcTXn/BL/wDZvmuGaSaX4XeGHkZ/vMx0m1JJ98175XN/CT4Z6b8GPhT4Z8H6KjQ6P4T0m10awRjuKQW8KQxgnvhUFdJSKCiiigAooooAKKKKACiiigAooooAKKKKACiiigAooooAKKKKACiiigAooooAKKKCcCgD4N/b6+D3jv8AYt/ahh/a2+DPh/VPFtvdWEGjfGHwJpiCS78V6PAWMGp2UeQH1GyDPhSf3sRKAr82/wCr/wBmL9qbwD+2V8G9J8f/AA08Taf4r8K6ym6C7tWIZHH3opY2AeKVejRyKrqeoFegmUA18Y/Hv/gjpo958WtQ+KXwA8feJP2bfirrErT6tqPhqKO60TxI7A/NqOkzZtZ33Et5gVWLMzMWbBAB9oYor8u/2Pv24P28PjNoHxGXTfBf7PPxOX4X+O9W8BXd0+r3/hrUNVuNPk8t7hYTFNAqPlSP3gIJI2gDNeuarbf8FDvjTZQ2sUn7M3wRs7rd5+o28+peK9YsgR8vlwSQw2rMM9Wcjjoc0AfQ37af7c/w3/YC+D7+MfiNrDWNrNKLPStMs4jdap4gvG/1dnZW6/NNM5wABhVzlmVQWHhX/BM79l34heKviz4s/aj+PmnjS/i58SrCPSNA8L7/ADE+HHhpJDNDpgYAbrmVys1w5Gd6qoCEOp6H9lb/AIJHeEvg18X4/iz8SvFHiX48fG9d5j8Y+LpFkXRt5JaPTLFMW1hHyQBEm4AsAwVitfW1ABmjOKCM00pmgB2c0UirtFLQAUUUUAFFFFABRRRQAUUUUAFFFFAH5+/tUfBP4hf8E2f2ovEX7S/wS8O6x488B+O3ik+L/wAM9LiSS9u3iXauv6ShIzeomRLACBODk/MA8f1p+yp+178Of22fhXa+NPhj4q03xRodx8sjQMUuLGXvDcQOBJBKuCCkiq3HTGDXp2a+Pf2l/wDgjJ8OvjB8W7r4ofDvXPFnwD+Mdw6yTeLvAd59hbVCG3bb+zOba8Rjy+9Az8BmIGKAPsKivhfSPAv/AAUK+CT/AGW18bfs4fHLS44ztvfEmnX/AIT1iRgeAy2Mc1sxI4yFjAPbB48x/bK/4KPftvfsXfs3+KPiV4s+BPwH0vQPCPkrdzR+N7y/ku/NmjhR4YUt0O3fIOHZSAfbkA/TavjP9vH/AIKfzfD3xhJ8E/gDp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如果网桥ID使用其下标,所有链路的开销均为1,问:
(1) 哪个是根网桥?
(2) 网段A~D的指定网桥(designated bridges)分别是什么?
A:
B:
C:
D:
(3) 网桥B1~B5的根端口分别是什么?
B1:
B2:
B3:
B4:
B5:
(6 points)
√ 得分: 6分
赞[2] 踩[0] 求讲解[13] 问老师
21. 下图是一个扩展LAN:
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请回答问题:
(a)如果B1没有启动生成树算法但是转发生成树消息(BPDU),生成树的个数是多少? 它们的根分别是什么?
(b)如果B1没有启动生成树算法而且丢弃所有收到的生成树消息(BPDU),生成树的个数是多少? 根分别是什么?
(6 points)
√ 得分: 6分
赞[1] 踩[4] 求讲解[45] 问老师
22. 证明透明网桥算法自学习方法的合理性.
(6 points)
未批改
赞[3] 踩[2] 求讲解[4] 问老师
23. 对于一个连通图,每条边的权重都不为0。任意指定一个节点为根节点,如果每个节点从且仅从一条到根节点的最短路径上选择它的邻接边,证明这些边将形成该图的生成树。
(6 points)
未批改
赞[2] 踩[0] 求讲解[13] 问老师
24. 为什么二进制指数退避算法选择最短帧的发送时间作为其时间槽(time slot)τ的长度?
(4 points)
未批改
赞[8] 踩[1] 求讲解[8] 问老师
25. 如果所有交换机都是连通的,并且交换机连至交换机的接口都配置为trunk接口,交换机连至主机的接口都配置为VLAN接口(主机接口),则所有连至相同的VLAN接口的主机都位于同一个广播域,连至不同VLAN接口的主机位于不同的广播域。这句话是否正确?
A.正确
B.错误
√ 得分: 2分
赞[5] 踩[3] 求讲解[1] 问老师
26. 下图中哪些发送的帧将被目的主机收到?
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E发送给A.
E发送给B.
A发送给E.
A发送给D.
B发送给D.
D发送给A.
D发送给B.
(6 points)
√ 得分: 6分
赞[8] 踩[16] 求讲解[94] 问老师