43601H (MAR H01) General Certificate of Secondary Education Higher Tier March Unit 1. Monday 5 March pm to 2.

Similar documents
Mathematics (JUN14MS0401) General Certificate of Education Advanced Level Examination June Unit Statistics TOTAL.

Paper Reference. Edexcel GCSE Mathematics (Linear) 1380 Paper 1 (Non-Calculator) Foundation Tier. Monday 6 June 2011 Afternoon Time: 1 hour 30 minutes

Functional English 47251

Measures of the Location of the Data

Tuesday 13 May 2014 Afternoon

Shockwheat. Statistics 1, Activity 1

Paper 2. Mathematics test. Calculator allowed. First name. Last name. School KEY STAGE TIER

Level 1 Mathematics and Statistics, 2015

Polish (JUN ) General Certificate of Secondary Education June 2014

Probability and Statistics Curriculum Pacing Guide

Functional Skills Mathematics Level 2 sample assessment

Lesson M4. page 1 of 2

Introduction to the Practice of Statistics

Student s Edition. Grade 6 Unit 6. Statistics. Eureka Math. Eureka Math

GCSE Mathematics B (Linear) Mark Scheme for November Component J567/04: Mathematics Paper 4 (Higher) General Certificate of Secondary Education

Julia Smith. Effective Classroom Approaches to.

Algebra 2- Semester 2 Review

AP Statistics Summer Assignment 17-18

Sample Problems for MATH 5001, University of Georgia

Students of the week. Living & Learning Together.

Algebra 1, Quarter 3, Unit 3.1. Line of Best Fit. Overview

UNIT ONE Tools of Algebra

THE ALTON SCHOOL GUIDE TO SPORT

Average Number of Letters

State University of New York at Buffalo INTRODUCTION TO STATISTICS PSC 408 Fall 2015 M,W,F 1-1:50 NSC 210

Name: Class: Date: ID: A

Multi-sensory Language Teaching. Seamless Intervention with Quality First Teaching for Phonics, Reading and Spelling

AGS THE GREAT REVIEW GAME FOR PRE-ALGEBRA (CD) CORRELATED TO CALIFORNIA CONTENT STANDARDS

Guide to the Uniform mark scale (UMS) Uniform marks in A-level and GCSE exams

MULTIPLE CHOICE. Choose the one alternative that best completes the statement or answers the question.

Broward County Public Schools G rade 6 FSA Warm-Ups

STA 225: Introductory Statistics (CT)

MINUTE TO WIN IT: NAMING THE PRESIDENTS OF THE UNITED STATES

TOPICS LEARNING OUTCOMES ACTIVITES ASSESSMENT Numbers and the number system

Edexcel GCSE. Statistics 1389 Paper 1H. June Mark Scheme. Statistics Edexcel GCSE

Diagnostic Test. Middle School Mathematics

Fluency YES. an important idea! F.009 Phrases. Objective The student will gain speed and accuracy in reading phrases.

For international students wishing to study Japanese language at the Japanese Language Education Center in Term 1 and/or Term 2, 2017

In how many ways can one junior and one senior be selected from a group of 8 juniors and 6 seniors?

Mathematics subject curriculum

Grade 6: Correlated to AGS Basic Math Skills

May To print or download your own copies of this document visit Name Date Eurovision Numeracy Assignment

InCAS. Interactive Computerised Assessment. System

Functional Maths Skills Check E3/L x

Parent Information Booklet P.5.

"Be who you are and say what you feel, because those who mind don't matter and

Welcome to ACT Brain Boot Camp

Welcome to Gongshang Primary School Primary One 2016 Orientation. 14 November 2015

Atlantic Coast Fisheries Data Collection Standards APPENDIX F RECREATIONAL QUALITY ASSURANCE AND QUALITY CONTROL PROCEDURES

EDEXCEL FUNCTIONAL SKILLS PILOT. Maths Level 2. Chapter 7. Working with probability

Introduction to Yearbook / Newspaper Course Syllabus

The following shows how place value and money are related. ones tenths hundredths thousandths

Centre for Evaluation & Monitoring SOSCA. Feedback Information

Using Proportions to Solve Percentage Problems I

TCC Jim Bolen Math Competition Rules and Facts. Rules:

Ks3 Sats Papers Maths 2003

Case study Norway case 1

The Editor s Corner. The. Articles. Workshops. Editor. Associate Editors. Also In This Issue

CONSTRUCTION OF AN ACHIEVEMENT TEST Introduction One of the important duties of a teacher is to observe the student in the classroom, laboratory and

Mathacle PSet Stats, Concepts in Statistics and Probability Level Number Name: Date:

Problem of the Month: Movin n Groovin

2016 Warren STEM Fair. Monday and Tuesday, April 18 th and 19 th, 2016 Real-World STEM

International Application Form

MADERA SCIENCE FAIR 2013 Grades 4 th 6 th Project due date: Tuesday, April 9, 8:15 am Parent Night: Tuesday, April 16, 6:00 8:00 pm

MODULE FRAMEWORK AND ASSESSMENT SHEET

Visit us at:

Diary Dates Half Term First Day Back Friday 4th April

Enhancing Students Understanding Statistics with TinkerPlots: Problem-Based Learning Approach

Investigations for Chapter 1. How do we measure and describe the world around us?

Jack Jilly can play. 1. Can Jack play? 2. Can Jilly play? 3. Jack can play. 4. Jilly can play. 5. Play, Jack, play! 6. Play, Jilly, play!

Physics 270: Experimental Physics

Edexcel Gcse Maths 2013 Nov Resit

Information for Private Candidates

with The Grouchy Ladybug

Developing Grammar in Context

Intermediate Algebra

Lesson 12. Lesson 12. Suggested Lesson Structure. Round to Different Place Values (6 minutes) Fluency Practice (12 minutes)

Informal Comparative Inference: What is it? Hand Dominance and Throwing Accuracy

DIBELS Next BENCHMARK ASSESSMENTS

Statistics and Probability Standards in the CCSS- M Grades 6- HS

OVERVIEW OF CURRICULUM-BASED MEASUREMENT AS A GENERAL OUTCOME MEASURE

Mathematics process categories

What s Different about the CCSS and Our Current Standards?

STT 231 Test 1. Fill in the Letter of Your Choice to Each Question in the Scantron. Each question is worth 2 point.

key findings Highlights of Results from TIMSS THIRD INTERNATIONAL MATHEMATICS AND SCIENCE STUDY November 1996

Interpreting Graphs Middle School Science

Don t miss out on experiencing 4-H Camp this year!

KeyTrain Level 7. For. Level 7. Published by SAI Interactive, Inc., 340 Frazier Avenue, Chattanooga, TN

Liking and Loving Now and When I m Older

Functional Skills Mathematics Subject Specifications and Tutor/Assessor Guide SUBJECT SPECIFICATIONS. September 2017 Version 1.7

Add and Subtract Fractions With Unlike Denominators

Introducing the New Iowa Assessments Mathematics Levels 12 14

4 th Grade Number and Operations in Base Ten. Set 3. Daily Practice Items And Answer Keys

UNIT IX. Don t Tell. Are there some things that grown-ups don t let you do? Read about what this child feels.

Instructor: Khaled Kassem (Mr. K) Classroom: C Use the message tool within UNM LEARN, or

Unit 3 Ratios and Rates Math 6

MGF 1106 Final Exam Review / (sections )

Minitab Tutorial (Version 17+)

A 1,200 B 1,300 C 1,500 D 1,700

Transcription:

Centre Number Surname Candidate Number For Examiner s Use Other Names Candidate Signature Examiner s Initials General Certificate of Secondary Education Higher Tier March 2012 Pages 2 3 4 5 Mark Mathematics 43601H 6 7 8 9 Unit 1 H Monday 5 March 2012 1.30 pm to 2.30 pm For this paper you must have: l l a calculator mathematical instruments. 10 11 12 13 14 15 TOTAL Time allowed l 1 hour Instructions l Use black ink or black ball-point pen. Draw diagrams in pencil. l Fill in the es at the top of this page. l Answer all questions. l You must answer the questions in the spaces provided. around each page or on blank pages. l Do all rough work in this book. Information l The marks for questions are shown in brackets. l The maximum mark for this paper is 54. l The quality of your written communication is specifically assessed in Questions 1 and 8. These questions are indicated with an asterisk (*) l You may ask for more answer paper and graph paper. These must be tagged securely to this answer booklet. Advice l In all calculations, show clearly how you work out your answer. (MAR1243601H01) 43601H

2 Answer all questions in the spaces provided. *1 Anna hits some old tennis balls. The speeds (mph) of the balls are shown. 46 55 64 48 51 57 65 60 53 72 61 59 52 53 49 1 (a) Show the data in an ordered stem-and-leaf diagram. Remember to complete the key. Key:...... represents... mph........................ (4 marks) 1 (b) Work out the median speed. Answer... mph (1 mark) (02)

3 1 (c) Anna hits some new tennis balls. The median speed of the new balls is 59 mph. She says the speeds of the new balls are at least 5% faster than the old balls. Is she correct? You must show your working. (3 marks) Turn over for the next question 8 Turn over (03)

4 2 Six pupils took a spelling test. Time spent revising (minutes) 10 15 35 40 45 50 Number of mistakes made in the test 14 11 5 5 2 3 2 (a) Plot the data on the scatter diagram. 14 12 Number of mistakes made in the test 10 8 6 4 2 0 0 10 20 30 40 50 60 70 Time spent revising (minutes) 2 (b) A pupil revised for 25 minutes. 80 (2 marks) Use a line of best fit to estimate the number of mistakes he made. Answer... (2 marks) 2 (c) Another pupil in the class revised for 75 minutes. Did she make any mistakes? Tick a. Yes No Cannot tell (1 mark) (04)

5 3 (a) Some boys and girls are asked if they can whistle. There are 30 boys There are three times as many girls. 40% of the girls can whistle. Boys that can whistle : girls that can whistle = 2 : 3 Complete the two-way table. Boys Girls Can whistle Cannot whistle Total 30 (5 marks) 3 (b) Jack wants to know how many people in the UK can whistle. Explain why using the data from this group might give a biased result. (1 mark) 11 Turn over (05)

6 4 A council sets this target to reduce traffic. More than 40% of cars should have 2 or more people in them. The council collects data. Cars cars with 1 person cars with 2 people cars with 3 people cars with 4 people Is the target met? Show how you decide. (3 marks) (06)

7 5 Oscar and Erik want to find out who can solve puzzles faster. They each solve five puzzles. Here are Oscar s times in seconds. 10.03 9.78 10.61 12.90 10.08 The table gives information about Erik s times in seconds. Fastest time 19.15 Slowest time 10.45 Mean of five times 10.23 The fastest and slowest times are not used. The winner is the one with the lower mean of the other three times. Who wins? You must show your working. (5 marks) 8 Turn over (07)

8 6 A fisherman catches 50 fish. The table shows information about the lengths of the fish. Length, l (inches) Frequency Cumulative frequency 15 l 10 6 6 10 l 15 20 26 15 l 20 13 20 l 25 8 25 l 30 3 6 (a) Complete the table. (1 mark) 6 (b) Draw a cumulative frequency diagram for the data. 50 40 Cumulative frequency 30 20 10 0 0 5 10 15 20 25 30 Length, l (inches) (3 marks) (08)

9 6 (c) The fisherman can only sell fish that are longer than 12 inches. Work out an estimate for the fraction of fish that he can sell. Answer... (3 marks) Turn over for the next question 7 Turn over (09)

10 7 (a) Here is information about waiting times, in minutes, at a school canteen. Minimum Lower quartile Median Upper quartile Maximum 0 2.2 4.2 7.6 9.5 Draw a plot to show this information. 0 1 2 3 4 5 6 7 8 9 10 Waiting time (minutes) (2 marks) 7 (b) A new queueing system is introduced. This plot shows information about waiting times with the new system. 0 1 2 3 4 5 6 7 8 9 10 Waiting time (minutes) Compare the waiting times of the new system with the old system. (2 marks) (10)

11 7 (c) The table shows the year groups of some students who use the canteen. Year 11 Year 12 Year 13 Total 205 134 111 450 Mr Patel wants to survey 50 of these students stratified by year group. How many more Year 11 students than Year 12 students should he survey? Answer... (3 marks) Turn over for the next question 7 Turn over (11)

12 8 (a) The histogram shows information about 200 internet users. Age of internet users 4 3.5 3 Frequency density 2.5 2 1.5 1 0.5 0 0 10 20 30 40 50 60 70 80 90 100 Age How many of these internet users are aged under 20? Answer... (3 marks) (12)

13 *8 (b) This question is about internet users in the UK. In the last five years, the number has increased by 82%, correct to two significant figures. There are now 30 million, to the nearest million. Work out the maximum number of internet users five years ago. Answer... (4 marks) Turn over for the next question 7 Turn over (13)

14 9 Ten different names are put into a computer. One of the names is Jaspal. 9 (a) On Monday, the computer chooses two names at random. The computer is set so that the same name can be chosen twice. 19 Show that the probability that Jaspal is chosen at least once is 100 (3 marks) (14)

15 9 (b) On Tuesday, the computer chooses two names at random. The computer is set so that the same name cannot be chosen twice. Work out the probability that Jaspal is chosen now. Answer... (3 marks) END OF QUESTIONS 6 (15)

16 There are no questions printed on this page DO NOT WRITE ON THIS PAGE ANSWER IN THE SPACES PROVIDED Copyright 2012 AQA and its licensors. All rights reserved. (16)