GCSE COMPUTER SCIENCE Topic 3 - Data 3.1 Binary.

Slides:



Advertisements
Similar presentations
GCSE Computing Theory © gcsecomputing.net 1 GCSE Computing Data Representation Why Binary?
Advertisements

Digital Circuit Why Digital Circuit? – Digital signals ( 0 and 1) are very easy to handle with electronic circuits only 2 states needed: Switch ON or OFF,
Binary numbers. 1 Humans count using decimal numbers (base 10) We use 10 units: 0, 1, 2, 3, 4, 5, 6, 7, 8 and (5.
1 12/08/03SW Abingdon and Witney College Binary Converting to and from decimal.
Teaching Computing at KS3 Session 2 Sue Sentance and Sophie Baker
Computer Systems Nat 4/5 Computing Science Lesson 1: Binary.
Revision tip: Focus on the things you find difficult first.
Numbering Systems Decimal (Denary) base 10. Clumsy when dealing with computers. Other systems –Binary –Octal –Hexadecimal Convenient when dealing with.
1 Survey of Computer Science CSCI 110, Spring 2011 Lecture 16 Digital Circuits, binary Numbers.
A-Level Computing Data representation. Objectives Know how data can be represented in a computer system Understand the need for various forms of representation.
Think about the following expression If the number entered is greater than 15 but less than 25 or the number is 100 and the letter chosen is after p but.
Chapter 2: Binary logic OCR Computing for GCSE © Hodder Education 2011.
Data Representation S2. This unit covers how the computer represents- Numbers Text Graphics Control.
INTRODUCTION TO COMPUTING LECTURE#04. TRANSFORMING DATA INTO INFORMATION Understands only two states either On or Off  Makes different patterns of 0s.
Binary! Why do computers use binary? Easy to detect the state of a switch – they’re either on or off! Using another base makes.
Data Basics. Binary Number System Numeration systems are methods of representing numbers. All current number systems are positional in nature. In
NUMBER SYSTEM Decimal System Binary System. We use two digits in this system (0,1) just like the existing system of computers.. And write the number in.
Converting From decimal to Binary & Hexadecimal to Binary
Visualizing Decimal and Binary
Number Bases and Representation. Denary Number System (Base 10) Our number system uses 10 digits (0-9) As you move from right to left each number is worth.
1 1 7-Dec-15 Binary Converting to and from decimal.
Multiplying Decimals Lesson 1-7. To Multiply: You do not line up the factors by the decimal. Instead, place the number with more digits on top. Line up.
Exploring Computer Science – Lesson 2-5. Click to add text.
Denary (our numbers) Binary
There are only 10 people in the world. Those who understand binary and those you don’t.
Units Representation of Data in Computer Systems.
BINARY Toby Wilson. LEARNING OBJECTIVES  Be able to convert binary to denary  Be able to convert denary into binary  Be able to explain how computers.
Computer Science 4 On and OFF. Homework What have we created.
NUMBER SYSTEMS IN COMPUTING Stuart Davison CAS Master
Computer Studies Today Chapter 19 1 Chapter 19. Computer Studies Today Chapter 19 2 »Information stored in a computer is in two states: –ON –OFF.
OBJECTIVES 1. Be able to recognise binary code 2. Be able to convert denary numbers into binary numbers 3. Be able to convert binary into denary numbers.
Bits, Data types, and Operations: Chapter 2 COMP 2610 Dr. James Money COMP
Lesson 6 Binary Understand what Binary Code means and apply this knowledge Understand how data is represented using bit systems and be able to change decimal.
Number systems Visualizing Decimal and Binary. We count in base 10 because people started by counting on their fingers Base 10 is a number system that.
Lesson 2 – Denary to Binary
Number Systems Decimal Can you write 12,045 in expanded form? Base? Allowable digits for each place?
Binary Numbers. Decimal vs Binary = 1001 = 101 = 10 1 = on = 0 = off = On and off.
WHAT IS BINARY? Binary is a number system that only uses two digits: 1 and 0. Any information that processed by a computer it is put into sequence of.
GCSE COMPUTER SCIENCE Computers 1.2 Memory, Storage and Binary.
Data Representation Lesson 2 Binary KS3 COMPUTING KS3 Computing
A question of science Circuit Symbols
Exploring Computer Science – Lesson 2-5
COMPUTER ORGANIZATION
Binary numbers: Week 7 Lesson 1
Representation of data in computer systems
The Binary Number System
COUNTING IN BINARY Binary weightings 0 x x x x 8
Visualizing Decimal and Binary
Saturday, 10 November 2018 Binary
Representation of Data in Computer Systems
Learn what binary and denary mean.
Multiplying Decimals Lesson 1-7.
Teaching KS3 Computing Session 2 Introduction Theory: Binary numbers
Logic Gates Practical Objective: to develop an understanding of logic circuits and truth tables.
For OCR GCSE Computing Unit 1 - Theory
Binary Numbers? Foley SED 514 Section /2/2019.
Lesson 6: End of Unit Assessment
(return of the…) Data blast
Data Binary Conversion.
Multiplying Decimals Lesson 1-7.
Binary  Name: Class: .
The basics of any electronic device means either electricity is flowing or it is not i.e. a switch is either on or off Computers are electronic devices.
COUNTING IN BINARY Binary weightings 0 x x x x 8
TOPIC: (insert here) INSERT STUDENT NAMES HERE.
GCSE COMPUTER SCIENCE Topic 3 - Data 3.4 Hexadecimal Conversion.
Topic Getting students to ask the questions Level All ages Outcomes
GCSE COMPUTER SCIENCE Topic 3 - Data 3.2 Signed Integers.
GCSE COMPUTER SCIENCE Topic 3 - Data 3.3 Logical and Arithmetic Shifts.
Binary.
Presentation transcript:

GCSE COMPUTER SCIENCE Topic 3 - Data 3.1 Binary

Binary What is binary? Binary is used to represent all data on a computer This includes numbers, text, sound, images etc Binary also represents program instructions

Humans use it because we have 10 fingers Denary The denary number system (also known as decimal) uses 10 symbols (0-9) to represent numbers. It is a base-10 number system Humans use it because we have 10 fingers

Circuits Computers don’t have fingers, they have circuits. These circuits can be in one of two states, on or off. So they use a base-2 number system. On = 1 Off = 0 Transistors are switches that are used to make circuits, in their off state they represent a 0 and in their on state they represent a 1.

We need 8 volunteers to stand at the front facing the class. Counting in Binary Part 1 We need 8 volunteers to stand at the front facing the class. Each place in a binary number has a value. These go up in multiples of 2. 128 64 32 16 8 4 2 1 Sitting = 0 Standing = 1

Start by writing out the place values: Denary to Binary 65 Start by writing out the place values: 128 64 32 16 8 4 2 1 0 1 0 0 0 0 0 1 Then write 1s underneath the place values that add up to the denary number.

Binary to Denary Start by writing out the binary number 128 64 32 16 8 4 2 1 0 1 0 0 1 0 1 0 64+8+2=74 Then write the place values above each binary number Finally, add up each number that has a 1 in the place value