Ideas in Math 1. There are 4 roads from other cities coming in to vertex A. 2. Graph I is connected because all vertices have at least one path connecting them. 3. This graph is not an Euler circuit because not all edges have been covered. 4. In order for a graph to have an Euler circuit‚ all vertices must have even valence. Graph II is an Euler circuit because all vertices have even valence. 5. In order for a circuit to be an Euler circuit‚ each path must be covered once and only once. Since
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Name – Work Sheet number ------------------------------------------------- Date: -------- Time: Estimated Time to Complete ------------------------------------------------- Name of Student: Date of Submission: Maths assignment XII RELATIONS AND FUNCTIONS 1. If fx= x and x= x ‚ then evaluate fog52-gof-72. 2. If fx= 3-x313 and x= logex ‚ find fof(x). 3. Let * be a binary operation defined by a*b = 2ab – 7. Is * associative? 4. Let A={1‚2‚3}
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this term in year 11 we have collected data from two different species of trees and compared this data in graphs and statistics. we needed to prove or decline that as trees grow larger there leavs get smaller due to the fluid flow within the tree TABLE OF CONTENTS Part A: INTRODUCTION EXPECTAIONS‚ PREDICTIONS AND ASSUMPTIONS PAGE 3 DATA SECONDARY DATA – STEM AND LEAF PLOT PAGE 4 SECONDARY DATA – LINE GRAPH AND OGIVES PAGE 6 SECONDARY DATA
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Access Diploma in Adult Learning Assessing Maths Assignment Landscaping a Garden I’ve been asked me to cost his landscaping project for him using the prices quoted by a local supplier‚ and to give him a full breakdown of the calculations required and how I arrived at the final cost. Plan I plan to do this firstly by breaking up the garden plan into 5 sections. 1. Decking and border. 2. Flowerbed and crazy paving 3. Fish pond‚ safety fence‚ bridge and rail 4. Perimeter fence 5. Grass.
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Core State Standards in Mathematics (CCSSM) is both an exciting and anxious time for teachers around the country. Part of the excitement is the CCSS inclusion of both the Content Standards and the Standards for Mathematical Practice. The Standards for Mathematical Practice provide a foundation for the process skills that all K-12 students should be developing during every lesson. Overview of the Unit The purpose of this document is to provide teachers with a set of lessons that are standards-based and
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Maths Exploration Introduction The Inflation rate changes every month and year‚ affecting the value of the money in the country. Inflation reflects a reduction in the purchasing power per unit of money‚ causing the price of goods and services to increase. Although people seem to see inflation as “evil”‚ but it is a necessary side-effect of a growing country‚ as economist sees that a small (<2%-3%) consistent amount of inflation is actually good. Without inflation the prices in the market will
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BUSINESS MATH SEMESTER REVIEW I. BANKING 1. In a check with the correspondent stub‚ students should know how to: * Record transactions. * Determine who is the payee‚ the drawee‚ the drawer‚ the banks identification number‚ the account number‚ write checks‚ calculate balances‚ etc. 2. With a list of transactions‚ all dated and numbered‚ students are requested to prepare a Bank Reconciliation. II. PERCENTS‚ DECIMALS AND FRACTIONS 1. Students should be prepared to make
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The Birthday Paradox: An Exploration of Probability Angeline Foote Candidate number: 00215-‐0022 Mathematics Standard Level Teacher: Mr. Michael Smith International School of Tanganyika 2014 1 Angeline Foote 00215-‐0022 Mathematics SL Inter’l School of Tanganyika
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Question1: Frequency Distribution. Histograms‚ Cumulative Frequency and Ogives. 1) a) 799 b) 1000 c) 900+9992 = 949.5 d) Lower Class Boundary=1100-0.5 =1099.5 Upper Class Boundary=1199.5+0.5=1199.5 e) 100 f) 76 g) 62400×100=15.5 h) 600-699‚ the fourth class has the largest frequency of 76. i)14+46+58400 ×100=29.5% j) 48+22+6400 ×100=19.0% k) 4002=200 200 lie in the fifth class interval 700-799 ∴The median lies in this interval. =l+n2-cff×h =700+200-19468×99 =708.735 l)
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Ruel Wallace Add Maths S.B.A Mr. Teesdale 5-8 Table of Contents Cover page……………………………………………………………………………………………1 Table of contents…………………………………………………………………………………..2 Title……………………………………………………………………………………………………...3 Problem Statement………………………………………………………………………………..4 Mathematical Formulation…………………………………………………………………….5 Problem Solution…………………………………………………………………………………..7 Application of Solution…………………………………………………………………………14
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