STMC Training Supported by Rolls-Royce plc. STMC Training Supported by Rolls-Royce plc.

Slides:



Advertisements
Similar presentations
X Australian Curriculum Year 5 Solve problems involving multiplication of large numbers by one or two digit numbers using efficient mental, written strategies.
Advertisements

Section 1.3 Prime numbers and fractions
Professional Development Using Online Support, Utilising Rich Mathematical Tasks Liz Woodham Mark Dawes Jenny Maguire NCETM workshop - 12th March 2008.
FMSP Year 10 Team Mathematics Competition Round 2 NAME THAT RULE!
STAR Testing Understanding the challenge Test taking strategies the work Doing our best Being confident.
Hertfordshire County Council Hertfordshire Y5 Mathematics Challenge Final Summer 2008.
To share important information about KS2 SATs To answer any questions about KS2 SATs Discuss / share ideas about how you as a parent can help your child.
Physical Science Physical Properties 20 questions.
Hoppers. 11 Create a circle – call out 1,2 or 3 11 is eliminated How can we adapt the task?
eNRICHing Number & Algebra Bromley February 2015
SEMI-FINAL ROUND QUESTIONS WITH ANSWERS POWERPOINT.
Building and Solving Equations 2Projector Resources Building and Solving Equations Projector Resources.
Thursday 11 th February
Simplifying Radicals. You’ve already done some work with radicals and square roots such as: Finding the square root of perfect squares Estimate the square.
To share important information about KS2 SATs. To answer any questions about KS2 SATs. Discuss / share ideas about how you as a parent can help your child.
Problem Solving in Years 7-10
Year 2 Stay and Play!.
Operations and Algebraic Thinking
SAT® Mathematics.
Fill-In Response Items on the Algebra 1 End-of-Course (EOC) Assessment
SAT Prep Lesson # 1 EQ: What do I need know about time management to be successful on the SAT?
Simplifying Algebraic Expressions
Math Field Day Meeting #2 October 28, 2015
7.2 Four Seasons (Board Game)
COUNT ON US PRIMARY CHALLENGE 2017 PRIMARY CHALLENGE 2018
Using Algebra Tiles to Solve Equations, Combine Like Terms, and use the Distributive Property Objective: To understand the different parts of an equation,
Surds The square roots of most numbers cannot be found exactly. For example, the value of √3 cannot be written exactly as a fraction or a decimal.
LO Adding and subtracting with negative numbers RAG
COUNT ON US SECONDARY CHALLENGE TEACHER TRAINING 2017 Chris Olley
UKMT maths team challenge
Pythagorean Triples – Part 2
UIL A+ Math Jeopardy Final Jeopardy Contest Format Contestants Grading
Easter Holiday Maths Challenge
Year 5 Autumn Multiplication and division
Tools, Materials and Organisation
Easter Holiday Maths Challenge
Problems to Ponder A focus on Strategies, Collaboration, and Explanation of Solutions Math Teacher Circle May 18, 2017.
Personalize Practice with Accelerated Math
Maths Games for Maths Games Days
Strategies and Diagnostic Exam
SAT® Mathematics.
HANDOUT Page for facilitators that lists all the hand outs needed for the workshop and the meanings of icons used on the slides in this workshop. SLIDE.
Decimals and Fractions
Four of the Best Numeracy focus: Problem solving focus:
Welcome to the Math S.A.T. Enjoyment Hour
Tips for Taking the Spring 2014.
Counting Techniques and Some Other Math Team Strategies
Place Value, Addition, Subtraction
Problem solving lesson 2
Easter Holiday Maths Challenge
STMC Training Supported by Rolls-Royce plc. STMC Training Supported by Rolls-Royce plc.
15 things in 30 minutes 15 new activities to strengthen number work
Easter Holiday Maths Challenge
Easter Holiday Maths Challenge
Multiplication and Division
Place 3-digit numbers on a line
Strategies for Taking Standardized Tests
Answering MC and Grid In Questions
Reading Strategies and Techniques
Year 6 Parents' SATs Meeting Tuesday 20th February 2018.
Algebra 1 Week 5 Powerpoints
Place Value Negative numbers Count through zero Objectives Day 1
Which sequence is linear? How do you know?
Patterns, squares and roots
Multiplication and division Multiples, factors and word problems
Multiplication and division Multiples, factors and word problems
Multiplication and division Multiples, factors and prime numbers
Place Value Place value in 5-digit and 6-digit numbers, place on lines, add and subtract using place value. Objectives Day 1 Understand place value in.
Presentation transcript:

STMC Training Supported by Rolls-Royce plc

About the AMSP A government-funded initiative, managed by MEI, providing national support for teachers and students in all state-funded schools and colleges in England. It aims to increase participation in AS/A level Mathematics and Further Mathematics, and Core Maths, and improve the teaching of these qualifications. Additional support is given to those in priority areas to boost social mobility so that, whatever their gender, background or location, students can choose their best maths pathway post-16, and have access to high quality maths teaching.

Problem-Solving In addition to organising the STMC competition, the FMSP provides additional support for developing problem-solving skills: Maths Feasts competitions in Feb/Mar Supporting students doing STEP/TMUA/MAT Problem-Solving CPD for teachers Problem-Solving resources for students

Aims Become familiar with the rules of the competition Develop strategies for improving your score on each round of the competition Experience the fun of tackling challenging mathematics problems as part of a team

Summary of Rounds in the Heats Round 1 Group Round 40 minutes 10 questions = 60 points in total Round 2 Cross Number Round approx. 60 squares = 60 points in total Round 3 Shuttle Round x 4 8 minutes each 15 points each

The Group Round Teams have 40 minutes to answer 10 questions, worth 6 points each. These are marked right or wrong, so score 6 or 0 points for each question (correct answer only). Units are not required. Teams should form their own strategy as to how to divide up the work.

The Group Round What would be a good approach to maximise your score on this round? Separate the questions and share out Find ones you can get going on quickly Try using particular numbers in place of algebra to get some insight Maybe start with a simpler example Try looking for patterns Work in pairs to try ideas and check calculations Simplify algebra, and simplify numbers

Mini Group Round 5 questions in 20 minutes Maximum score = 30

The Cross Number Round Teams split into pairs, with desks separated and the teacher sits between the pairs. One pair is given the Across clues and an answer grid, the other pair the Down clues and a grid. Teacher looks after the master answer grid. Pair 1 Pair 2 Teacher Desk

The Cross Number Round 1 point for each correct digit on the master answer grid. When students have solved a clue they ask for the answer grid and write in the digits. The teacher immediately checks each digit of the answer. If it is correct, it is ticked. If it is wrong, there are no second chances, it is crossed out and the correct answer is written in. The correct answer is then shown to both pairs so that they can update their grids. Both pairs must have only correct information on their grids.

The Cross Number Round What would be a good approach to maximise your score on this round? Find the clues that can be solved straightaway, which do not depend on other clues. Put just one digit at a time if you wish, rather than a whole answer to check if you are on the right lines. Sacrifice a square (and a point), if you are stuck, by guessing a digit. You will be told the correct answer if you are wrong, which may help you solve the clue. Write down a list of possible answers – often there may be 4 or 5 possible answers with the right number of digits.

The Cross Number Round It may sometimes appear that there is more than one answer to a particular clue but every answer is uniquely specified although it may depend on clues the other pair have. You are not allowed to communicate directly with the other pair but you may, through the teacher, ask the other pair to try to work on a particular answer that you need. You cannot share any other information with the other pair or ask any questions about definitions etc. Continue to work until you finish or time runs out. Fill in all the blank squares with digits – you have a 1/10 chance of being correct!

Glossary Some terms and sequences that it would be useful to learn are: Prime Factors Consecutive Sum and Product Integer Fibonacci Numbers Triangle Numbers Cubes Primes

Mini Cross Number 32 digits to find in 20 minutes Maximum score = 32 Round 2 Mini Cross Number 32 digits to find in 20 minutes Maximum score = 32

The Shuttle Round Teams split into pairs again, with desks separated and the teacher sits between the pairs. The pairings can be different to those used for the Cross Number. Each Shuttle consists of 4 questions. The answer to question 1 gives the starting value for question 2 and so on. Teams have 8 minutes to solve all 4 questions. There are 4 Shuttles in this round alternating as to which pair receives Questions 1 and 3 and which receives Questions 2 and 4

For the first Shuttle, pair A works on Questions 1 and 3 and pair B works on Questions 2 and 4. When pair A solves question 1 they write the answer on the answer sheet and it is passed to pair B to work out the answer to question 2. And so on. Teams hand in the Answer Sheet only when they have written an answer for all four questions. The teacher then starts marking at Question 1 and stops marking at the first incorrect answer, ignoring any subsequent answers given. The Answer Sheet is then handed back to the pair who answered incorrectly for another attempt.

If the Answer Sheet is handed in again then only 1 point is available for the question that was previously answered incorrectly. Teams may have as many attempts as they wish at this question. Correct answers to later questions will still earn 3 points each. There is a whistle after 6 minutes. If a team has handed in an Answer Sheet with 4 correct answers (first attempts only) before this whistle they earn a bonus of 3 points in addition to the 12 points available for the 4 other answers. A final whistle is blown after 8 minutes. Teams must stop working and hand in their Answer Sheet.

What would be a good approach to maximise your score on this round? Decide on the best pairings for this round. Pairs should do some preparatory work before they receive the answer to the previous question. No communication is allowed between pair A and pair B except that on the Answer Sheet. Only answers may be written on the Answer Sheet and it must not be used to ask questions or pass information to the other pair. If a pair realises that they have answered a question incorrectly they may ask the teacher to retrieve the Answer Sheet and then change their answer. If a pair realises that the other pair has given them a wrong answer they can return the Answer Sheet with this answer circled.

Round 3 Shuttle Round 2 shuttles of 4 question For each shuttle you have 8 minutes Maximum score = 30

Further Help and Practice Questions and solutions are available for all previous heats and finals on the FMSP website www.furthermaths.org.uk/?section=resources&page=stmc_materials

About the AMSP A government-funded initiative, managed by MEI, providing national support for teachers and students in all state-funded schools and colleges in England. It aims to increase participation in AS/A level Mathematics and Further Mathematics, and Core Maths, and improve the teaching of these qualifications. Additional support is given to those in priority areas to boost social mobility so that, whatever their gender, background or location, students can choose their best maths pathway post-16, and have access to high quality maths teaching.