Course Hero has millions of student submitted documents similar to the one
below including study guides, practice problems, reference materials, practice exams, textbook help and tutor support.
Find millions of documents on Course Hero - Study Guides, Lecture Notes, Reference Materials, Practice Exams and more.
Course Hero has millions of course specific materials providing students with the best way to expand
their education.
Below is a small sample set of documents:
Allan Hancock College - ELEC - 4605
ELEC4605 Computer ArchitectureELEC4605 Computer ArchitectureWeek 10School of Electrical and Information Engineering James G Rathmell (jimr@ee.usyd.edu.au)Overview Announcements Laboratory Stage 2 Review Laboratory Stage 3 PreviewPCI Bus
Allan Hancock College - ELEC - 4605
ELEC4605 Computer ArchitectureSchool of Electrical and Information Engineering James G Rathmell (jimr@ee.usyd.edu.au)Design VerificationSemester 1, 2009ELEC4605(2009) Topic-DesignVerify 2009-02-02 12:34:56 jimr@ee.usyd.edu.auELEC4605 Comput
Allan Hancock College - ELEC - 4605
ELEC4605 Computer ArchitectureELEC4605 Computer ArchitectureDesign VerificationSchool of Electrical and Information Engineering James G Rathmell (jimr@ee.usyd.edu.au)Overview Goals of Design Verification Design-Verification Methods Overvie
Allan Hancock College - ELEC - 4605
ELEC4605 Computer ArchitectureELEC4605 Computer ArchitectureUniversal Serial BusSchool of Electrical and Information Engineering James G Rathmell (jimr@ee.usyd.edu.au)Overview Reasons for Developing the USB Standard Hardware Overview Trans
Allan Hancock College - ELEC - 4605
ELEC4605 Computer ArchitectureSchool of Electrical and Information Engineering James G Rathmell (jimr@ee.usyd.edu.au)Wishbone Interconnection ArchitectureSemester 1, 2009ELEC4605(2009) Topic-Wishbone 2009-02-02 12:34:56 jimr@ee.usyd.edu.auE
Allan Hancock College - ELEC - 4605
ELEC4605 Computer ArchitectureELEC4605 Computer ArchitectureTutorial 1School of Electrical and Information EngineeringJames G Rathmell (jimr@ee.usyd.edu.au)Tutorial 1: Introduction to Laboratory Equipment1 IntroductionThis tutorial is aim
Allan Hancock College - ELEC - 4605
ELEC4605 Computer ArchitectureELEC4605 Computer ArchitectureTutorial 2 - Example SolutionSchool of Electrical and Information EngineeringJames G Rathmell (jimr@ee.usyd.edu.au)2 Decodera) Create a new FPGA project and design a three-to-eight
Allan Hancock College - ELEC - 4605
ELEC4605 Computer ArchitectureSchool of Electrical and Information EngineeringJames G Rathmell (jimr@ee.usyd.edu.au)Tutorial 3: Processor Based Design in an FPGA Tutor Notes1IntroductionThe aim of this tutorial is to give an introduction t
Allan Hancock College - ELEC - 4605
ELEC4605 Computer ArchitectureSchool of Electrical and Information EngineeringJames G Rathmell (jimr@ee.usyd.edu.au)Tutorial 4: Computer Components - I/O Interface Tutor Notes1IntroductionThis tutorial gives you experience in interfacing I
Allan Hancock College - ELEC - 4605
ELEC4605 Computer ArchitectureSchool of Electrical and Information EngineeringJames G Rathmell (jimr@ee.usyd.edu.au)Tutorial 5: Computer Components - Memory Interface1IntroductionThis tutorial gives you experience in interfacing memory dev
Allan Hancock College - ELEC - 4605
CLKDIN[7.0] DOUT[7.0] ADDR[9.0] WE [9.0]ELEC4605 Computer ArchitectureRAMS_8x1KROMDATAO[7.0] ROMDATAI[7.0] MEMDATAO[7.0] MEMDATAI[7.0] [9.0] ROMADDR[15.0] ROMWR MEMADDR[15.0] ROMRD MEMWR MEMRD School of Electrical and INT0 PSWR Information Eng
Allan Hancock College - ELEC - 4605
CLKDIN[7.0] DOUT[7.0] ADDR[9.0] WE [9.0]ELEC4605 Computer ArchitectureRAMS_8x1KROMDATAO[7.0] ROMDATAI[7.0] MEMDATAO[7.0] MEMDATAI[7.0] [9.0] ROMADDR[15.0] ROMWR MEMADDR[15.0] ROMRD MEMWR MEMRD School of Electrical and INT0 PSWR Information Eng
Allan Hancock College - ELEC - 4605
ELEC4605 Computer ArchitectureSchool of Electrical and Information EngineeringJames G Rathmell (jimr@ee.usyd.edu.au)Laboratory Stage #1 Interface RAM and a Latch to the TSK80 CPU Tutor Notes1IntroductionThis document provides details for t
Allan Hancock College - ELEC - 4605
ELEC4605 Computer ArchitectureSchool of Electrical and Information EngineeringJames G Rathmell (jimr@ee.usyd.edu.au)Laboratory Stage #2 Interface the Keypad to the CPU using Interrupts Tutor Notes1IntroductionThis document provides details
Allan Hancock College - ELEC - 4605
ELEC4605 Computer ArchitectureSchool of Electrical and Information EngineeringJames G Rathmell (jimr@ee.usyd.edu.au)Laboratory Stage #5 Software to Implement the Stop Watch1 IntroductionThis document provides details for the final stage of th
Allan Hancock College - ELEC - 4605
ELEC4605 Computer ArchitectureELEC4605 Computer ArchitectureLaboratory ProjectSchool of Electrical and Information EngineeringJames G Rathmell (jimr@ee.usyd.edu.au) Lab 2: Interface the keypad to the CPU using interrupts The interface should
Allan Hancock College - ELEC - 4605
Supplementary Paper 47/34Semester 1, 2006Supplementary Paper 47/34Semester 1, 2006Question 1 (20 Marks)Seat Number . The schematic for a 4-bit, synchronous, positive edge triggered, up/down counter with synchronous reset and load inputs is s
Allan Hancock College - ELEC - 4605
Supplementary Paper 47/34Supplementary Paper 47/34Solution - Semester 1, 2006School of Electrical and Information EngineeringPeter Stepien (pstepien@ee.usyd.edu.au)Question 1 (20 Marks)The schematic for a 4-bit, synchronous, positive edge t
Marshall - CHM - 212
Chemistry 212Key 5Spring 20041. Which of the following is least likely to be colored? a) Co3+ b) Cr3+ c) Fe3+ d) Mn2+ e) V5+2. The reaction of CrBr3(H2O)5 with excess AgNO3 yields 1 mole of AgBr per mole of Cr. The best representation of this
Allan Hancock College - ELEC - 4605
ELEC4605 Computer ArchitectureSchool of Electrical and Information EngineeringJames G Rathmell (jimr@ee.usyd.edu.au)ELEC4605 Computer Architecture Lecture Notes Part IJames G Rathmell Peter Stepien School of Electrical and Information Engineer
Allan Hancock College - ELEC - 4605
ELEC4605 Computer ArchitectureSchool of Electrical and Information EngineeringJames G Rathmell (jimr@ee.usyd.edu.au)ELEC4605 Computer Architecture Lecture Notes Part IIJames G Rathmell Peter Stepien School of Electrical and Information Enginee
Marshall - SCIENCE - 110
Running WaterChapter 9Hydrologic cycle The hydrologic cycle: circulation ofEarth's water supply Processes of the hydrologic cycle Precipitation Evaporation Infiltration Runoff Transpiration Sublimation GroundwaterflowThe hydrolog
Marshall - DASA - 0405
Key Terms and Concepts in African American Literary Scholarship For contemporary biologists, popular ideas of "race" as expressed in distinct categories of appearance and other physical characteristics are empty and unscientific, especially as they i
Marshall - LEWIS - 181
Name_ Define the following key terms: 1. Denotation 2. Connotation 3. Characters 4. Plot -5. Setting -6. Conflict 7. Climax 8. Tone 9. Foreshadow 10. Flashback 11. Point of View
UC Davis - MATH - 133
HW2 (due April 15)For all the following problems, we consider an investment of period T . (1) Suppose the delivery price K of a forward contract is not exactly the T forward price, i.e. K = S0 erT KT . Show that the fair price of this forward contr
UC Davis - MATH - 133
Math 133: Homework 1Prepared by Gregory Shinault gshinault@math.ucdavis.edu1. Consider an investment opportunity that generates the following stream of cash flow: -1000, -1200, 800, 900, 800. Suppose you can borrow and/or lend money at the interest
UC Davis - MATH - 133
Math 133: Homework 2Prepared by Gregory Shinault gshinault@math.ucdavis.eduFor all of the following problems, we consider an investment of period T . 1. Suppose the delivery price K of a forward contract is not exactly the T -forward price, i.e., K
UC Davis - MATH - 133
Math 133: Homework 3Prepared by Gregory Shinault gshinault@math.ucdavis.edu1.2 We proceed by computing X1 directly for 1 = H and 1 = T . 5 X1 (H) = 0 S1 (H) + 0 (S1 - 5)+ (H) - (40 + 1.200 ) 4 3 3 = 80 + 30 - 50 1 - 0 = 30 + 0 2 2 and 5 X1 (T ) = 0
Wisconsin - CHEM - 342
RecrystallizationPurification of a solid by recrystallization from a solvent depends upon the fact that different substances are soluble to differing extents in various solvents. In the simplest case, all the unwanted materials are much more soluble
Allan Hancock College - PETR - 2510
15. Fluid through rock under stressDr Elena PasternakSlide 541. Fluid flow trough a faultDetermine the mean velocity of fluid flow through a fault Fault is modelled as a narrow planar channeld~ / dx pvh ph 2 d~ p v =- 12 dxh=h0-kpSlid
Marshall - CH - 340
OH12-2b (S&D-shifts)Supply & Demand shifts and E.R. appreciation and depreciation "Fundamental" factors have predictable impacts on the foreign exchange market Four Possible Shift Combinations
Marshall - LE - 691
ANTI-TRUST LAW AND ECONOMICSGoals Protect consumers from monopoly prices Preserve a free, open and competitive marketHistory of Anti-Trust Law U.S. Constitution does not protect citizens from private abuse of power. First attempt was the Inter
Marshall - CHM - 212
Chapter 13 Homework Solutions 1/20/05 1. There are 3 (enthalpic) interactions of note: solute-solute, solute-solvent, and solventsolvent. If all three are of similar size, entropy contributions cause the solvent to dissolve. Solutes wont dissolve if
Wisconsin - ENGR - 462
IO-13.1View from right shoulderView from above patient RibsView from front of patient's chest SensorSkin Piezoelectric sensor Ribs Back can edge Electronics facing inside of body Battery SkinPiezoelectric element bonded to the inside of the
IUPUI - M - 119
MATH 119Chapter 1 Test (Sample A )NAME:1) Each of the function in the following table is increasing or decreasing in different way. Which of the graphs below best fits each functionGraph AGraph B t 1 2 3 4 5 Graph g(t) 20 30 42 58 75 .Gra
IUPUI - M - 119
MATH 119Chapter 1 Test (Sample A key)NAME:1) Each of the function in the following table is increasing or decreasing in different way. Which of the graphs below best fits each functionGraph A t 1 2 3 4 5 GraphGraph B g(t) 20 30 42 58 75 D h
IUPUI - M - 119
MATH 119Chapter 1 Test (Sample A key)NAME:1) Each of the function in the following table is increasing or decreasing in different way. Which of the graphs below best fits each functionGraph A t 1 2 3 4 5 GraphGraph B g(t) 20 30 42 58 75 D h
IUPUI - M - 119
MATH 119Chapter 1 Test (Sample B Key )NAME:1) Each of the function in the following table is increasing or decreasing in different way. Which of the graphs below best fits each functionGraph A t 1 2 3 4 5 GraphGraph B g(t) 20 22 26 32 40 C
IUPUI - M - 119
MATH 119Chapter 1 Test (Sample B Key )NAME:1) Each of the function in the following table is increasing or decreasing in different way. Which of the graphs below best fits each functionGraph A t 1 2 3 4 5 GraphGraph B g(t) 20 22 26 32 40 C
IUPUI - M - 119
MATH 119Chapter 2 Test (Sample A )NAME:1) The population of a town in millions is given by: P = 1.5(1.05)t where t is the number of years since the start of 1995. Find: a) The average rate of growth between 1995 and 2000:b) How fast the popul
IUPUI - M - 119
MATH 119Chapter 2 Test (Sample A Key)NAME:1) The population of a town in millions is given by: P = 1.5(1.05)t where t is the number of years since the start of 1995. Find: a) The average rate of growth between 1995 and 2000: 0.0828 M/Year b) Ho
IUPUI - M - 119
MATH 119Chapter 2 Test (Sample A Key)NAME:1) The population of a town in millions is given by: P = 1.5(1.05) t where t is the number of years since the start of 1995. Find: a) The average rate of growth between 1995 and 2000: 0.0828 M/Year b) H
IUPUI - M - 119
MATH 119Chapter 3 Test (Sample B Key )NAME:1) Find an equation of the tangent line to the graph of y = e -2 x + 2 at x = 0y = -2x + 3 2) Find an equation of the tangent line to the graph of y = 3 x 2 - 4 x + 3 at x = 1y = 2x3) The populat
IUPUI - M - 119
MATH 119Chapter 4 Test (Sample A, Key )NAME:1) Use the first derivative to find all critical points and use the second derivative to find all inflection points. Show your work, show the max and min value, the interval where the function is incr
IUPUI - M - 119
MATH 119Chapter 5 Test (Sample A )NAME:1) Values of a function W(t) are given in the following table.t 2 2.5 3 3.5 4 W ( t ) 30 27 24 18 12a) estimate W (t )dt from left and from right then average them24b) For your estimate in part
IUPUI - M - 119
MATH 119Chapter 5 Test (Sample A )NAME:1) Values of a function W(t) are given in the following table.t 2 2.5 3 3.5 4 W ( t ) 30 27 24 18 12a) estimate W (t )dt from left and from right then average them24b) For your estimate in part
IUPUI - M - 119
MATH 119Chapter 5 Test (Sample B )NAME:1) Values of a function W ( t ) are given in the table to the right. a) Estimatet 1 1.4 1.8 2.2 2.6 3 W ( t ) 25 28 35 45 50 60 W (t )dt3 1from left and from right then average themLeft sum:Righ
IUPUI - M - 119
MATH 119Chapter 5 Test (Sample B Key )NAME:1) Values of a function W (t ) are given in the table to the right. a) Estimatet 1 1.4 1.8 2.2 2.6 3 W ( t ) 25 28 35 45 50 60 W (t )dt13from left and from right then average them 73.2Left s
IUPUI - M - 119
MATH 119Chapter 5 Test (Sample B Key )NAME:1) Values of a function W ( t ) are given in the table to the right. a) Estimatet 1 1.4 1.8 2.2 2.6 3 W ( t ) 25 28 35 45 50 60 W (t )dt3 1from left and from right then average them 73.2Left s
IUPUI - M - 119
MATH 119TEST 6 (Sample A, Key )NAME: Class ID #:1) Evaluate the indefinite integrals of: a) (3 x 2 -2 x2- 4 x + 1)dxb) ( 8 x 2 + 6e 2 x )dx2 = x 3 + - 2x 2 + x + c x=8 3 x + 3e 2 x + c 3c) (12 e 6 x - 6 x )dx = 2 e6 x - 4 x3 2
IUPUI - M - 119
MATH 119 1) Evaluate the indefinite integrals of: a)TEST 6 (Sample B )NAME: Class ID #:b)(3x + 2) dxc)d) (2 - x - x 4 )dx412) Evaluate the definite integrals of: a)1e6 dx xb) (6 x123+ 2) dxc)-2 (2 - x -
IUPUI - M - 119
MATH 119TEST 6 (Sample B )NAME: Class ID #:1) Evaluate the indefinite integrals of: a)( x3 +2 x3- 8)dxb) (3 x + 2)dxc) ( x 2 -3 1 x+ )dx 3 4 2 xd) (2 - x - x 4 ) dx412) Evaluate the definite integrals of:ea)1
IUPUI - M - 119
MATH 119Chapters 6 and 7 Test (Sample A, Key )NAME:1) Evaluate the indefinite integrals of: a) (3x 2 -2 x2- 4 x + 1) dxb) ( 8 x 2 + 6e 2 x )dx2 = x3 + - 2x 2 + x + c x=8 3 x + 3e 2 x + c 3c) (12e 6 x - 6 x )dx = 2e 6 x - 4 x 3
IUPUI - M - 119
MATH 119Chapters 6 and 7 Test(Sample B, Key )NAME:1) Evaluate the indefinite integrals of: a)(x3 +2 x3- 8)dxb) (3 x + 2)dx=3 4/3 x + 2x + c 4=x4 1 - - 8x + c 4 x2c) ( x 2 -3 1 x+ )dx 3 4 2 xd) (2 - x - x 4 )dx= 2
IUPUI - M - 119
MATH 1191) t Graph 2) g(t) CFinal Exam List (Part 1 Key)h(t) Bk(t) Df(t) Ag(t) Formula Estimate each at t =10 =-2t+12 -8h(t) =20(0.95)t 11.97k(t) =20(1.1)t 51.873) Given the following functions, find the graph that best represnts eac
IUPUI - M - 119
MATH 119TEST 1 (Sample A key)NAME: Class ID #:1) Each of the function in the following table is increasing or decreasing in different way. Which of the graphs below best fits each functionGraph A t 1 2 3 4 5 GraphGraph B g(t) 20 30 42 58 75
IUPUI - M - 119
MATH 119NAME: Class ID #: 1) Each of the function in the following table is increasing or decreasing in different way. Which of the graphs below best fits each functionTEST 1 (Sample B )Graph A t 1 2 3 4 5 GraphGraph B g(t) 20 22 26 32 40 h(t
IUPUI - M - 119
MATH 119TEST 2 (Sample A )NAME: Class ID #:1) You open an IRA account with an initial deposit of $8,000 which will accumulate tax-free at 4 % per year, compounded continuously. a) How much (to the nearest penny) will you have in your account af
IUPUI - M - 119
MATH 119TEST 3 (Sample B Key )NAME: Class ID #:1) Find an equation of the tangent line to the graph of y = e -2 x + 2 at x = 0 y = -2x + 32) Find an equation of the tangent line to the graph of y = 3x 2 - 4 x + 3 at x = 1 y = 2x 3) The popula