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计算机组成设计第三版答案 Computer+Organization+and+Design+3e+solutions.pdf

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Solution* for Chapter 1 Exercise* Solutions for Chapter 1 Exercises 1.1 5, CPU 1.2 1, abstraction 1.3 3, bit 1.4 8, computer family 1.5 19, memory 1.6 10, datapath 1.7 9, control 1.8 11, desktop (personal computer) 1.9 15, embedded system 1.10 22, server 1.11 18, LAN 1.12 27, WAN 1.13 23, supercomputer 1.14 14, DRAM 1.15 13, defect 1.16 6, chip 1.17 24, transistor 1.18 12, DVD 1.19 28, yield 1.20 2, assembler 1.21 20, operating system 1.22 7, compiler 1.23 25, VLSI 1.24 16, instruction 1.25 4, cache • 1.26 17, instruction set architecture
Solutions for Chapter 1 Exercises 1.27 21, semiconductor 1.28 26, wafer 1.29 i 1.30 b 1.31 e 1.32 i 1.33 h 1.34 d 1.35 f 1.36 b 1.37 c 1.38 f 1.39 d 1.40 a 1.41 c 1.42 i 1.43 e 1.44 g 1.45 a 1.46 Magnetic disk: Time for 1/2 revolution =1/2 rev x 1/7200 minutes/rev X 60 seconds/ minutes3 4.17 ms Time for 1/2 revolution = 1/2 rev x 1/10,000 minutes/rev X 60 seconds/ minutes = 3 ms Bytes on center circle = 1.35 MB/seconds X 1/1600 minutes/rev x 60 seconds/minutes = 50.6 KB Bytes on outside circle = 1.35 MB/seconds X 1/570 minutes/rev X 60 seconds/minutes = 142.1 KB 1.48 Total requests bandwidth = 30 requests/sec X 512 Kbit/request = 15,360 Kbit/sec < 100 Mbit/sec. Therefore, a 100 Mbit Ethernet link will be sufficient.
Solution* for Chapter X Exarclsm 1.49 Possible solutions: Ethernet, IEEE 802.3, twisted pair cable, 10/100 Mbit Wireless Ethernet, IEEE 802.1 lb, no medium, 11 Mbit Dialup, phone lines, 56 Kbps ADSL, phone lines, 1.5 Mbps Cable modem, cable, 2 Mbps 1.50 a. Propagation delay = mis sec Transmission time = LIR sec End-to-end delay =m/s+L/R b. End-to-end delay =mls+ LJR+t c. End-to-end delay = mis + 2I/R + f/2 1.51 Cost per die = Cost per wafer/(Dies per wafer x Yield) = 6000/( 1500 x 50%) = 8 Cost per chip = (Cost per die + Cost_packaging + Cost_testing)/Test yield = (8 + 10)/90% = 20 Price = Cost per chip x (1 + 40%) - 28 If we need to sell n chips, then 500,000 + 20« = 28», n = 62,500. 1.52 CISCtime = P x 8 r = 8 P r ns RISC time = 2Px 2T= 4 PTns RISC time = CISC time/2, so the RISC architecture has better performance. 1.53 Using a Hub: Bandwidth that the other four computers consume = 2 Mbps x 4 = 8 Mbps Bandwidth left for you = 10 - 8 = 2 Mbps Time needed = (10 MB x 8 bits/byte) / 2 Mbps = 40 seconds Using a Switch: Bandwidth that the other four computers consume = 2 Mbps x 4 = 8 Mbps Bandwidth left for you = 10 Mbps. The communication between the other computers will not disturb you! Time needed = (10 MB x 8 bits/byte)/10 Mbps = 8 seconds
Solutions for Chapter 1 EXWCIMS 1.54 To calculate d = a x f c - a x c, the CPU will perform 2 multiplications and 1 subtraction. Time needed = 1 0 x 2 + 1 x 1 = 21 nanoseconds. We can simply rewrite the equation &sd = axb-axc= ax (b-c). Then 1 multi- plication and 1 subtraction will be performed. Time needed = 1 0 x1 + 1x1 = 11 nanoseconds. 1.55 No solution provided. 1.56 No solution provided. 1.57 No solution provided. 1.68 Performance characteristics: Network address Bandwidth (how fast can data be transferred?) Latency (time between a request/response pair) Max transmission unit (the maximum number of data that can be transmit- ted in one shot) Functions the interface provides: Send data Receive data Status report (whether the cable is connected, etc?) 1.69 We can write Dies per wafer = /((Die area)"1) and Yield = /((Die area)"2) and thus Cost per die = /((Die area)3). 1.60 No solution provided. 1.61 From the caption in Figure 1.15, we have 165 dies at 100% yield. If the defect density is 1 per square centimeter, then the yield is approximated by 1 = .198. 1 + Thus, 165 x .198 = 32 dies with a cost of $1000/32 = $31.25 per die.
Solution* for Chapter 1 Exercises 1.62 Defects per area. 1 Yield = 1 (1 + Defects per area x Die a r e a / 2 )2 Defects per area = —: j —L ••— - 1 | 1980 1992 1992 + 19S0 Die ares Yield Defect density Die area Yield Defect density improvement 0.16 0.48 5.54 0.97 0.48 0.91 6.09
Solutions for Chapter 2 ExardsM Solutions for Chapter 2 Exercises 2.2 By lookup using the table in Figure 2.5 on page 62, 7ffififfohoi = 0111 1111 1111 1111 1111 1111 1 = 2,147,483,642^. 2.3 By lookup using the table in Figure 2.5 on page 62, 1100 1010 1111 1110 1111 1010 1100 111
Solutions for Chapttr 2 $zero , Exit $t2 , Exit 2 It4 . Ss5, . $zero , $s5, , $zero , Ss5, , «tl. 0($tl) .• fs3. $s4 $S2 Js2 $s4 . fsl, . tsl, . fs3, St3 Jt3 St3 $t3 Jtl $tl «to, $to $sO sit bne sit beq sll add lw jr add j Exit add $sO i Exit sub $sO 3 Exit sub $S0 i Exit LO: LI: L2: L3: Exit 2.11 # t i t § t t t t # t 1 f f t f test k < 0 if so, exit test k < 4 if not, exit $tl - 4*k $tl - SJumpTabletk) $tO - JumpTable[k] jump register k — 0 break k — 1 break k — 2 break k — 3 break if (k—0) f - i + j; else if (k—1) f - g + h; else if (k—2) f - g - h; else if (k—3) f - i - j:
Solutions for ChapUr 2 EJMKIMS bne $s5, $0, Cl add JsO, $s3, $s4 # f - 1 + j j Exit # branch k != 0 Cl: addi $tO, $s5, -1 bne StO, tO. C2 add tsO. $sl. $s2 j Exit C2: addi $tO, $s5, -I # break # $tO - k - 1 # branch k !- 1 # f - g + h # break # $tO - k - 2 # branch k != 2 bne $tO, $0, C3 sub tsO, tsl, Ss2 # f - g - h j Exit C3: addi StO, $s5, -3 bne $tO, $0, Exit sub $sO, $s3, $s4 # f - 1 - j # break # $tO - k - 3 \\ branch k != 3 Exit: c The MIPS code from the previous problem would yield the following results: (5 arithmetic) 1.0 + (1 data transfer) 1.4 + (2 conditional branch) 1.7 + (2 jump) 1.2 = 12.2 cycles while the MIPS code from this problem would yield the following: (4 arithmetic) 1.0 + (0 data transfer)1.4 + (4 conditional branch) 1.7 + (0jump)1.2 = 10.8 cycles 2.12 The technique of using jump tables produces MIPS code that is independent of N, and always takes the following number of cycles: (5 arithmetic) 1.0 + (1 data transfer) 1.4 + (2 conditional branch) 1.7 + (2 jump) 1.2= 12.2 cycles However, using chained conditional jumps takes the following number of cycles in a worst-case scenario: (Narithmetic)1.0+ (0datatransfer)1.4 +{Nconditionalbranch)1.7 + (0jump)1.2 = 2.7Ncycles Hence, jump tables are faster for the following condition: N> 12.2/2.7 = 5 case statements
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