Converting Decimal to Binary…and Binary to Decimal Decimal to Binary 1. Subtract the largest decimal equivalent from the table below (“Decimal” line) from the original number. Put a “1” in the “Conversion” line of the box below. 2. Subtract next largest decimal equivalent. Put a “1” in the “Conversion” line of the box below. 3. Repeat Step 2 until you have no remainder. This is your binary number. Binary | 27 | 26 | 25 | 24 | 23 | 22 | 21 | 20 | Decimal | 128 | 64 | 32 | 16 |
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1. What three numbering systems are used in computing? Decimal, Binary, and Hexidecimal 2. What is the BASE of Decimal? How many characters? 10,it has 10 symbols 0-9 3. What is the base of Binary? How many characters? 2, 2 characters 1 and 2 4. What number system is used for everyday math? Decimal 5. What number system is used to store data by computers? Binary 6. List the decimal to binary conversion methods. -Divide the number you want to convert by 2. -Record
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Decimal to Binary and Binary to Decimal SECTION II: Classifying Network Addressing Apex Seekers aims to provide quality study notes and tutorials to the students of NETW 202 Week 5 Lab Report Latest in order to ace their studies. NETW 202 WEEK 5 LAB REPORT LATEST To purchase this visit following link: http://www.apexseekers.com/product/netw-202-week-5-lab-report-latest/ Contact us at: HELP@APEXSEEKERS.COM NETW 202 WEEK 5 LAB REPORT LATEST SECTION I: Converting Decimal to Binary and Binary to Decimal
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Week 1 Homework Chapter 0 1-Convert the following decimal numbers to binary: 12 = 00001100 123 = 01111011 63 = 00111111 128 = 10000000 1000 = 00000011 11101000 4-Convert the following hex numbers to binary and decimal: 2B9H = 001010111001, 697 F44H = 00001111 01000100, 3908 912H = 00001001 00010010, 2322 2BH = 00101011, 43 FFFFH = 11111111 11111111, 65535 6-Find the 2’s compliment of the following binary numbers: 1001010 = 110110 111001 = 111 10000010 = 1111110 111110001 = 1111
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Eddie Bond nt1210 Lab Review 1.1 1. 127 in binary is 01111111. I came up with tis answer by dividing by two till i couldnt anymore. 2.Both numbers represent the powers of 10. 3.16,32,64,128 4.It would be difficult becuase you would have to put multiple equations to find te rigt answer. Lab Review 1.3 1. It is important to know how many system words will fit in a primary device so you will know how big your storage device is. 2.Multiple bytes has more ones and zero as bytes
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Challenging Minds Inspiring Success Module/Unit title: PROGRAMMABLE LOGIC CONTROLLERS (Level 4) Module/Unit Code: UNIT 22 A/601/1625 Module Lecturer: C Maton Assignment title: 2 – Information and communication techniques. | |Date issued: | |Ass 1 |10th Oct 2015
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EEE3002 Microprocessors Tutorial 1 (2014 Semester 1) 1) Find the two’s complement representation for the following numbers, assuming that they are represented as a 16-bit number. Write the value in both binary and hexadecimal. a) −93 b) 1034 c) 492 d) −1094 1) Using the smallest data size possible, either a byte, a halfword (16 bits), or a word (32 bits), convert the following values into two’s complement representations: e) −18,304 f) −20
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Unit 1 assignment 1. C 2. All of them are wrong the smallest measurement in the answers is a kilobyte and that is actually 1024 bytes not 106. 3. C 4. A,E 5. A 6. C 7. D 8. A 9. A,B,D 10. A 11. A 12. B,D 13. A,C 14. A,D 15. A 16. D 17. B 18. C 19. C,D 20. A,B Lab 1.1 Exercise 1.1.1 103 > 1000 x 2 = 2000 102 > 100 x 9 = 900 101 > 10 x 3 = 30 100 > 1 x 1 = 1 2931 Exercise 1.1.2 22 > 4 x 1 = 4
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NUMBER SYSTEMS Computers: Takes a set of discrete information inputs and discrete internal information (system state) and generates a set of discrete information outputs. Binary numbers are made of binary digits (bits): Discrete Inputs Discrete Information Processing System Discrete Outputs System State Data Types The data types stored in digital computers may be classified as being one of the following categories: 1. 2. 3. numbers used in arithmetic computations, letters of the alphabet
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and sends it to the computer is called an input device. 9. A video display is a(n)output device. 10. A byte is enough memory to store a letter of the alphabet or a small number. 11. A byte is made up of eight bits. 12. In a binary numbering system, all numeric values are written as sequences of 0s and 1s. 13. A bit that is turned off represents the following value: 0 14. A set of 128 numeric codes that represent the English letters, various punctuation marks, and
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