Developing maths at home

Slides:



Advertisements
Similar presentations
Strands of science learning 1. Know and can apply major scientific ideas 2. Can collect and analyze data (experiments and observations) 3. Understand.
Advertisements

The Development of Mathematical Proficiency Presented by the Math Coaches of LAUSD, District K Based on: Adding It Up: Helping Children Learn Mathematics,
Computation Fluency A spectrum of learning over grades.
Conceptual Math & Model Drawing Mrs. Dalton & Ms. White Oakwood Elementary.
Preventing Mathematics Difficulties
Conceptual Math & Model Drawing Mrs. Dalton & Ms. White Oakwood Elementary.
CCSS Math Breakout Session. Where Are You? Get a Post-It Note Write your favorite math topic on it Find the Consensograph on the wall Place your post-it.
1 What Does It Mean to Teach Foundational-Level Mathematics? Teaching Tomorrow’s Students Conference April 15, 2006 Mark W. Ellis, Ph.D. California State.
The Common Core Wisconsin Standards – Opportunities for Students’ Mathematics Learning Hank Kepner National Council of Teachers of Mathematics, Past-President.
Teaching Secondary Mathematics
1 What Does It Mean to Teach Foundational-Level Mathematics?
CHAPTER 7 Counting and Number Sense in Early Childhood and Primary Grades Tina Rye Sloan To accompany Helping Children Learn Math9e, Reys et al. ©2009.
CI 512: Teaching and Learning Thursday, 7/28: Week 2 Gestaltism Transfer and Realistic Education Warm-up: What letter comes next in this sequence? O T.
Mathematics Subject Leader Meeting Thursday 3rd November.
September, Network for New Science/Math Teachers September 24, 2010 Meeting 1, Year 2 Lexington, KY University of Kentucky Partnership Institute.
1 National Council of Supervisors of Mathematics Illustrating the Standards for Mathematical Practice: Getting Started with the Practices Investigations.
1 8 January 2011 Susanna S. Epp Association for Women in Mathematics Hay Minisymposium New Orleans, LA The Role of Logic in the K-12 Mathematics.
Maths subject leader Network Meeting First and Primary Tuesday 8 th October.
EDSPE 523 Week One. Reading/Math Parallels  Explicit Instruction vs. Whole Language  Decoding vs. Comprehension  Phonemic Awareness  Scientifically.
CI 512: Teaching and Learning Tuesday, 7/26: Week 2 Conceptual vs. Procedural Understanding.
Does C + P = P + C ? Conceptual versus Procedural Understanding Dr. Jeremy Winters ElEd 6550.
“Mathematical literacy is not the ability to calculate; it is the ability to reason quantitatively. No matter how many computation algorithms they know,
What must students possess to be successful in mathematics? Conceptual Understanding Concepts, operations, relations Procedural Fluency Carrying out procedures.
Teaching for Understanding Appalachian Math Science Partnership
Technology ToolKit for Math Jan Wolfgramm. Underlying Framework Conceptual Understanding – comprehension of mathematical concepts, operations, and relations.
MAE 4326 Teaching Children Mathematics
1 ELL and Secondary Mathematics Linking Mathematical Language and Symbolism to Conceptual Understanding.
National Council of Supervisors of Mathematics CCSS Standards of Mathematical Practice: Getting Started 1 The Common Core State Standards Illustrating.
Welcome Enjoy breakfast Use three post-its to answer these questions:
Algebraic Reasoning Institute Math & Science Collaborative at the Allegheny Intermediate Unit.
Problem Solving K-2 “Learning mathematics should make Sense!” “Real understanding comes from solving problems.”
The 8 Standards for Mathematical Practice in the Common Core State Standards Names Here Content Created by June Apaza and Vicki Kapust.
P-12 Mathematics and Science Outreach MAC ’10-’11 PIMSER.
Math Committee October 15, Math Activity  Figure out the weight of each shape in the mobile in figure 1. The total weight is 24 units.  CHALLENGE:
Proficiency Are you confused ?. Who says what it means?  OPI has a definition (and an 8 page rubric)  NCTM has a definition (and numerous books)  ACT.
Overview Dr Kwaku Adu-Gyamfi Stefanie Smith. 2  Work with your group  Who did you work with?  What did you learn about them?  Their knowledge of.
Counting and Cardinality. Children’s first experiences with numbers will influence the way they deal with mathematics for the rest of their lives.
Enriching the Secondary Curriculum Bromley February 2015
Math Instructional Leadership Cadre Session 1 September 21 st and 23 rd.
learning lessons from Maths and Science
The Early Years What maths have you done today? Weight Capacity Volume Time Money Estimating Length Temperature Angles Rotation Translation.
In primary grades students rate math as one of the subjects they like the most. They believe they have competence and hard work will yield success. By.
Whole Numbers Theoretical Background. ‘Number concepts are intimately tied to the world around us, application of number relationships to real settings.
The Professional Standards for Teaching Mathematics 1. Knowledge of Mathematics and General Pedagogy 2. Knowledge of Student Mathematical Learning 3. Worthwhile.
EdTPA Task 4 Boot Camp Spring What is required for students to be mathematically proficient? According to The National Research Council (2001),
How to help your child with mathematics
Mathematics at the Bridges Federation
Developing Early Number Sense
Counting Principles Gelman and Gallistel (1978) argue there are five
An Exploration of Students’ Base- Ten Concepts
New Wisconsin Promise Conference: Closing the Achievement Gap
Hosting A Family Math Night ‘Inspiring Your Child to Learn and Love Math’ Saturday, November 12, 2016 Clarke Road Secondary School.
Learning through play….
Conceptual coherence In mathematics, new ideas, skills and concepts build on earlier ones. If you want build higher, you need strong foundations. Every.
Early Years Mathematics
Five strands of mathematical proficiency
Mathematics Teaching:
Responding to Common Questions
Starter Imagine - you did not do as well as you wanted to in a biology test, but your teacher praises you for working hard and trying your best. You feel.
Five strands of mathematical proficiency
NRICHing students’ experience
Key features of the mathematics paper
Five strands of mathematical proficiency
Overview of Class #5 Mini-problem
Overview Share practice from mini-problems
Overview of Class #5 Introduction to beansticks (second material for modeling place value) Modeling conventional subtraction algorithm Mathematical proficiency.
St Joseph’s Catholic Primary School Monday 25th June pm
Five strands of mathematical proficiency
Parents and Carers Meeting
Overview of Class #5 Overview
Presentation transcript:

Developing maths at home Laura Clarke

Why can’t we be like Shanghai and Singapore? X

Are we just a nation who are not very good at maths? ‘A body of research on conceptions of ability has shown two orientations toward ability. Students with an Incremental orientation believe ability (intelligence) to be malleable, a quality that increases with effort. Students with an Entity orientation believe ability to be nonmalleable, a fixed quality of self that does not increase with effort’ Patricia Lineham, Purdue University

What helps to make children successful at mathematics? conceptual understanding—comprehension of mathematical concepts, operations, and relations procedural fluency—skill in carrying out procedures flexibly, accurately, efficiently, and appropriately strategic competence—ability to formulate, represent, and solve mathematical problems adaptive reasoning—capacity for logical thought, reflection, explanation, and justification productive disposition—habitual inclination to see mathematics as sensible, useful, and worthwhile, coupled with a belief in diligence and one’s own efficacy. (Kilpatrick et al, 2010)

Key ideas in early mathematics More and less Counting Subitising Part – whole

Counting … what’s involved? Knowing the number names in order (stable order principle) Giving each item one number (one to one correspondence) Know that the last number you said is the number in the set (cardinal principle) Know that anything can be counted (abstraction principle) Start counting anywhere (order irrelevance principle)

p a c b x w

p + a = c + p = x + a = a x c = w – b =

Number sense ‘feel’ for number (quantities, more or less) Relative size and position of numbers (when compared to 10s) Cardinal, nominal and ordinal aspects of number

3 Cardinal – how many Ordinal – the position (order) Nominal– used to name or label

Noticing (more or less, counting, subitising, part-whole)

Noticing (more or less, counting, subitising, part-whole)

Noticing (more or less, counting, subitising, part-whole)

Noticing – maths used every day

Noticing – maths in story books

How else can you help your child with maths? Noticing – what else? How else can you help your child with maths?