PPT-DNS, Web, TCP Sequence Numbers

EE122 Discussion 10192011 DNS Mapping between names eg wwwcnncom and addresses eg 15716625518 Hierarchy of DNS servers Root servers Toplevel domain TLD servers Authoritative DNS servers. MTE. HEIDI ZAMORA NAVA. SEMESTER:. January. – . May. , 2015. ÁREA ACADÉMICA: INGLÉS. I. TEMA: THE NUMBERS. PROFESOR: MTE. HEIDI ZAMORA. NAVA. PERIODO: ENERO. – JUNIO, 2015. ABSTRACT:. . THE GENERATION OF PSEUDO-RANDOM NUMBERS . Agenda. generating random number . uniformly. . distributed. Why they are important in simulation. . Why important in General. Numerical . analysis. ,. . random numbers are used in the solution of complicated integrals. . Dr. X. Topics. What Does Randomness Mean?. Randomness in . games. Generating Random Values. Random events in real life: measuring . randomness. What is Randomness?. Unpredictability?. Does it characterize a single event or a sequence of events?. Introduction. Chapter 5 of FP1 focuses on methods to calculate the sum of a series of numbers. The main focus is based around summing the first ‘n’ natural numbers of a given power. You will also become familiar with the proper series notation (you may already have seen this if you have covered Arithmetic and Geometric sequences from C1 and C2). First, arrange the numbers in order by size!. Example: 3, 5 , 5, 6, 8, 10, 12. MEAN. The average of the numbers.. Add the numbers together.. Divide by how many numbers were added. .. 3+5+5+6+8+10+12 = 49. A pencil . and a Highlighter . . A calculator. Your thinking caps! . Trends, Patterns, Predictions…. Oh My!!!. LEARNING GOALS:. You will all be able to:. Describe what a pattern is. Discover and analyze patterns found within different sets of numbers. Emma Stephens, Charlotte Evans, Kenneth Mcilree, Lisa Yuan. What are the Fibonacci numbers?. The Fibonacci sequence is a recursively defined sequence where,. F. 1 . = 1 and F. 2 . = 1 . Sequences. Dr J Frost (jfrost@tiffin.kingston.sch.uk. ). www.drfrostmaths.com. . Last modified: . 6. th. November 2015. Objectives: . Understand term-to-term vs position-to-term rules.. . Be able to generate terms of a sequence given a formula. Find the formula for a linear sequence.. {. a. n. } = . a. 1 . , a. 2 . , a. 3 . , a. 4 . , … , a. n . , . …. Pattern is determined by position or by what has come before. 3, . 6. , . 12. , . . 24, . 48. , . …. What are the Fibonacci numbers?. The Fibonacci sequence is a recursively defined sequence where,. F. 1 . = 1 and F. 2 . = 1 . F. n . = F. n-1. F. n-2 . where n>2. {1, 1, 2, 3, 5, 8, 13, 21, 34, 55, 89, 144,...}. 2, 4, 6, 8, . …. The . first term in a sequence is denoted as . a. 1. , . the second term is . a. 2. , . and so on up to the nth term . a. n. .. Each number in the list called a . term. .. a. 1. , a. Alannah McGregor. Gudrun Mackness. Brittany Kozak. Background Information. Grades 6-7. Mathematics: patterning and algebra. Time frame: 30 min. Lesson environment. Inquiry-based exploration. Exploration of a complex number pattern that results in a sequence that is found in nature and has been translated into art. Formulas booklet page 3. In maths, we call a list of numbers in order a . sequence. .. Each number in a sequence is called a . term. .. 4, 8, 12, 16, 20, 24, 28, 32, . . .. 1. st. term. 6. th. term. This Lecture. We will study some simple number sequences and their properties.. The topics include:. Representation of a sequence. Sum of a sequence. Arithmetic sequence. Geometric sequence. Applications.