Why saying “I’m not good at maths” is just not good enough!

How many times have you heard people say “I’m not good at maths”? Perhaps you’ve said it yourself. Often people make the statement with pride, almost implying it’s ‘cool’ to be bad at maths. Imagine if the same number of people claimed “I’m not good at reading”. I don’t think it would be deemed socially acceptable – in fact, most people would be embarrassed to make that claim. So why is it okay to by openly negative about mathematics? Why do so many in the media openly claim to dislike mathematics, and why is mathematics seen as a domain only accessible to an elite group of ‘smart’ people? Research has proven humans are born numerate, so what happens in those few years when children are in school to make them hate maths?

Firstly, we need to look at what happens in the home. Parents need to think carefully about how they talk to their children about mathematics. Regardless of how they experienced school mathematics and how they perceive mathematics, claims like “I was never good at maths when I was at school” are not helpful. Children notice. Molly, a  Year 6 participant in my PhD study, made this comment when asked about what her family think about mathematics: “My mum doesn’t really like me asking her because she thinks she doesn’t have a maths brain. She thinks that she’s got more of an English brain than anything else.” Not surprisingly, Molly was not the only child who made that kind of comment.

Parents’ negative attitudes or beliefs do have the potential to negatively influence children, particularly when not having a ‘maths brain’ can be used as an excuse for opting out of mathematics in the senior years of schooling. Evidence of this influence on children’s thinking can be seen in this quote, where Kristie, another participant, was describing her friends’ attitudes towards mathematics: “Maybe some just don’t enjoy it the way I do, they just think maybe it’s not their subject. They might enjoy English.”

So what can parents do to promote positive attitudes towards mathematics? Above all, they should never make negative comments about the subject. If you are a parent and you are having difficulty with helping your child, seek help. In the primary years, many schools are happy to provide parent workshops to help parents understand new teaching methods. Workshops could also be held to help parents ‘brush up’ on their own mathematics skills. If your child is in secondary school and the mathematics they are learning requires more than a quick revision, don’t panic. It’s okay to say “I don’t know” or “I don’t remember how to do that” – try and find a way to assist your child in finding an explanation, whether it is by seeking help online, encouraging them to seek help from their teacher, or, if required, finding an appropriate tutor who may be able to provide some remediation. It’s better to seek help early.

One of the challenges with mathematics is that the concepts are hierarchical. That is, if children don’t  don’t develop a deep understanding of foundational topics such as place value, gaps in learning begin to occur. When mathematics becomes more complex, children who struggle with the foundations of mathematics cannot keep up with their peers and fall behind, often leading to negative attitudes, poor self-efficacy, and disengagement.

And now we turn to the classroom. What can teachers do to stop the “I’m not good at maths” comments from perpetuating a fear of mathematics? Firstly, talking to parents about this issue needs to be a priority. Next, think about how you can promote positive attitudes – I’ve written much about engagement and mathematics and there are lots of great teaching and learning ideas on this website and elsewhere. Another comment that we often hear is “when an I ever going to use this?”. It’s a fact that there is mathematics that some of us will never use once we leave school. But that doesn’t mean we shouldn’t learn it – if we don’t we may be minimising future opportunities. Professor Edward Frenkel (one of my mathematical heroes) claims that school mathematics is often not presented in a way that highlights the connections to our daily lives (check out his video on YouTube). We don’t always have to understand the complex mathematics that lies beneath Facebook, online shopping, traffic systems, etc., but we do need to be aware that mathematics plays a critical role in many aspects of our daily lives, regardless of what we do or where we are from.

Finally, I strongly believe we need to stop allowing those around us, in our lives and in the media, to make such negative statements about mathematics – if we don’t take a stand things will never change, and it’s definitely time for a positive change. Start your school week with this statement: “I love maths!” Feels good, doesn’t it?

Beyond the Bells and Whistles: Using iPads and other devices in primary mathematics classrooms

This week my new book, Engaging Maths: iPad Activities for Teaching and Learning, was published so I thought I would write about some of the thinking behind the book, which provides a range of teaching and learning ideas based on my research on student engagement and the effective use of mobile technologies.

As a teacher educator, I was very excited by the introduction of iPads back in 2010 and the prospect of using these devices to teach primary mathematics. Having been a primary school teacher for some years before beginning my career as an academic, I sensed that many teachers would be dazzled and distracted by the number of applications (apps) available for use (particularly in mathematics). I was keen to investigate how the tablets were being used in classrooms, particularly as there appeared to be little or no professional development opportunities relating to the pedagogical considerations involved in using the devices, due to their newness. So I conducted two research studies, each six months long, in two different schools where iPads were being introduced (Attard, 2013; Attard & Curry, 2012). I investigated the ways teachers used the devices in their mathematics lessons and I spoke to teachers and students about their perception of iPads.

Not surprisingly, the introduction of the iPads did seem to result in higher levels of student engagement. Another benefit described by the participating teachers was that the students had begun to engage with mathematics more at home. They did this by downloading the same apps that were being used in their mathematics lessons.

The teachers involved in both studies recognised that iPads hold the potential to enhance mathematics teaching and learning due to their wide range of affordances that include a vast variety of applications, ease of use, and their ubiquitous nature. However, they found it challenging to incorporate creative iPad use into mathematics lessons when compared to their integration into other subject areas such as English and science. During the course of the two studies, the teachers tended to rely on apps that are specifically designed for mathematics, but focused on a drill and practice approach that simply replaced the repetition of a standard worksheet or textbook page with some added animation and colour. Sometimes the apps that were used in the observed mathematics lessons were based on games, with little or no opportunity for students to develop their problem solving skills or being able to reflect on their learning, and limited opportunities for the teachers to capture evidence of learning.

These challenges could have been addressed with the support of professional development and an opportunity to share ideas with other teachers. As one teacher stated: “it’s probably about having that conversation with other teachers.” It must also be acknowledged that at the time of the studies, iPads were a very new technology and professional development relating specifically to iPads and mathematics was not readily available and perhaps is still not sufficiently available five years after their introduction. Having said that, professional development opportunities should not simply focus on specific devices. Rather, due to the rapid pace of technology development, they should be focused on understanding the pedagogy related to the incorporation of any type of technology, and the development of teachers’ Technological Pedagogical Content Knowledge (Koehler & Mishra, 2009).

Although my new book has the word ‘iPads’ in its title, the theory underpinning the ideas and strategies apply to any technology, and in fact, any new resource you are considering using. The activities within the book can be adapted to suit different devices, different content, and a diversity of learners. More importantly, the book is intended as a form of professional learning for teachers struggling with finding meaningful, creative and powerful ways to use technology to enhance the teaching and learning of mathematics. Remember, don’t be distracted by bells and whistles: technology is only as good as the pedagogy driving it – careful consideration must be taken to ensure the focus remains on the learning, rather than on the technology.

Attard, C. (2013). Introducing iPads into Primary Mathematics Pedagogies: An Exploration of Two Teachers’ Experiences. In V. Steinle, L. Ball, & C. Bardini (Eds.), Mathematics education: Yesterday, today and tomorrow (Proceedings of the 36th Annual conference of the Mathematics Education Research Group of Australasia) (pp. 58-65), Melbourne: MERGA

Attard C., & Curry, C. (2012) Exploring the use of iPads to engage young students with mathematics, In J. Dindyal, L. P. Cheng, & S. F. Ng (Eds.), Mathematics Education: Expanding Horizons. (Proceedings of the 35th annual conference of the Mathematics Education Research Group of Australasia), pp 75-82. Singapore: MERGA.

Koehler, M. J., & Mishra, P. (2009). What is technological pedagogical content knowledge? Contemporary Issues in Technoogy and Teacher Education, 9(1), 60-70.

Free resources that every teacher, student and parent should know about!

There are two brilliant mathematics resources that I believe everyone should know about and use to improve mathematics in schools and in our community. One is designed for people of all ages, and the other is one of my favourite mathematics problem solving websites. Some of you would have seen and used these two websites. If you haven’t, I would encourage you to take a look – these resources are free and of high quality! Although quite different, these websites have educational resources that access a broad range of mathematics content, and more importantly, the processes of mathematics. That is, the Australian Curriculum: Mathematics proficiencies, or if you live in New South Wales, the Working Mathematically components of the current mathematics curriculum.

Last week I wrote about financial literacy and what it means in the context of mathematics and primary schools. Since then, I have spoken to several more teachers and children at schools in low socio-economic areas as part of my current research project on financial literacy and mathematics. A result of my conversations is that I am even more convinced of the importance of teaching consumer and financial literacy in the classroom and beyond, in the wider community.

Part of my research involves the participating teachers using the existing MoneySmart resources to introduce their students to consumer and financial literacy prior to developing their own context specific units of work. This requirement led to some professional development based on the MoneySmart resources (https://www.moneysmart.gov.au/), which have been funded by the Australian Securities and Investment Commission (ASIC). Prior to this professional development, almost all of the teachers I have spoken to did not fully understand that financial literacy is much more than being able to recognise currency and the adding and subtracting of dollars and cents. Some teachers also expressed a need to develop their own financial literacy to improve their own financial health.

After exploring the range of resources on the MoneySmart website I am convinced that this resource should be used in every school and community. The website provides educational resources for people of all ages and stages in life and could potentially change lives by promoting the development of healthy consumer and financial habits. It’s not enough that we are promoting financial literacy amongst children – the message needs to spread beyond the school gates, and I believe MoneySmart has the power to do this.

The second free resource that everyone needs to know about is the NRICH mathematics enrichment website (http://nrich.maths.org/teacher-primary), published by the University of Cambridge as part of the Millenium Mathematics Project. I have been using this site for many years now and it continues to improve and evolve. The standard of the mathematics problems on this site are excellent and an added benefit is that there are also many resources that provide professional development for teachers. Although the website is based on the British school curriculum, it aligns quite well with the Australian Curriculum.

The best thing about the NRICH website is that it is based on rich mathematical problem solving and investigation, which lies at the heart of our mathematics curriculum in Australia. The activities can be used in the classroom, for homework (if you have to set homework), and can be accessed by parents who are looking for some mathematics they can do with their children.

So what do these fabulous free resources have in common? Apart from the fact that they’re both free, they promote high quality mathematics education by using either contextual, real-life project based learning or rich tasks that can help children (and adults) learn mathematics in a much more engaging way than traditional text books and worksheets. They also promote the development of skills and understandings that can be applied beyond the mathematics classroom and have the potential to improve life opportunities – that’s got to be a good thing!

Financial Literacy: What does it mean, and how can we teach it in schools and at home?

I am currently working on a research project funded by Financial Literacy Australia that is investigating the use of financial literacy education as a tool to promote primary students’ engagement with mathematics in low socio-economic areas. While working on the project, it has struck me that often we have a simplistic view of what financial literacy for young children means, and how influential it can be in their future lives.

There are many definitions of financial literacy, ranging from “basic money management: budgeting, saving, investing and insuring” (Hogarth, 2002) to definitions that incorporate a more critical perspective, such as that proposed by the Australian Association of Mathematics Teachers (AAMT): “enabling people to make informed decisions at the personal level…allowing citizens to properly analyse and make judgements about broader issues such as government policy, the influence of the media and activities of the finance industry” (AAMT, 2010, p.2). In the context of primary schools, financial literacy is much more complex than just teaching children to recognise currency, to add and subtract money amounts, or to be able to estimate the costs of items. It is about learning how to apply a range of mathematical skills and knowledge to consumer related situations in an informed, analytical and critical manner. These skills should be learned in the classroom, and just as importantly, at home.

So why teach mathematics through financial literacy? We know there is an ongoing problem around children disengaging from mathematics, and this often occurs from an early age. One of the biggest causes of students’ disengagement with mathematics is the fact that they fail to see the relevance of mathematics or its applications to real life situations. Added to this, there is concern relating to young people from low socio-economic areas in particular, as presented in a recent report by Thomson (2014):

  • In Australia, 75 per cent of socioeconomically disadvantaged students hold a bank account compared with 89 per cent of advantaged students.
  • “More students from disadvantaged backgrounds than students from an advantaged background responded that they were influenced by advertising in magazines, flyers and newspapers, and by the need to ‘fit in’ when making decisions about spending money” (p. viii).

Teaching mathematics via financial literacy makes sense. By using real-life contexts that involve financial literacy that is age appropriate and interesting to students, we can teach a range of mathematics and numeracy skills. Students are more likely to remember and understand because they have applied them to something they are interested in and something that is relevant to their present lives.

The following is some advice for teachers and parents in relation to promoting mathematics in the context of financial literacy education.

For teachers

In their Position Paper on Consumer and Financial Literacy in Schools (2012) the AAMT note that mathematics teachers need to address the cross-curricular learning in financial literacy though the mathematics curriculum and through “broader concepts and understandings” (p.3) of other key learning areas and in real life situations, with relevant contemporary resources. Such contemporary resources are available from the MoneySmart website (https://www.moneysmart.gov.au/teaching/teaching-resources/teaching-resources-for-primary-schools) at no cost. These resources are an excellent way to begin teaching financial literacy concepts with some units of work specifically designed around mathematics, however, if we want to ensure teaching and learning is truly contextual with the aim of engaging students with mathematics, these units can and should be adjusted to suit the specific needs of the students in your classroom.

Alongside the MoneySmart resources, consider using resources that are familiar to students’ everyday lives. These could include items that are in the news media, shopping catalogues, television commercials etc. Keep watch for interesting photographs or misleading advertisements such as the one above. They are great for instigating mathematical discussions. There is also a range of iPad apps that could be used alongside mathematics and financial literacy explorations, including budgeting apps and supermarket apps. If you like using picture books to introduce and teach concepts, the following website has an extensive list of books relating to financial literacy: http://www.moneyandstuff.info/books.htm

For Parents

Many young children don’t understand where money comes from and it’s important that they begin to develop some understanding of how our economy works, even from a young age (many children believe that money comes out of a hole in a wall). In my research there appears to be a pattern emerging where children whose parents talk to them about money develop an earlier understanding of its importance and are provided with more opportunities to deal with money and make decisions about money. If you have young children, it’s a great time to start their financial literacy and mathematics education. Take opportunities when you are out shopping to either include your child in discussions and decisions where appropriate, or explain financial decisions that are made on their behalf. Talk about the mathematics involved in financial decision-making and where possible, encourage children to make their own financial decisions with pocket money, banking, etc. If you feel you need to improve your own financial literacy first, MoneySmart have fantastic resources for adults too (https://www.moneysmart.gov.au/).

The benefits of engaging children with mathematics through financial literacy are clear. By highlighting the relevance of mathematics to children’s current and future lives through real-life learning contexts relating to money we can better position young children for academic success and success in relation to their future economic lives.

View an interview about financial literacy on Weekend Sunrise on Sunday 26th April 

References

Australian Association of Mathematics Teachers (2012) Position paper on Consumer and Financial Literacy in Schools. retrieved January 2015 from www.aamt.edu.au

Hogarth, J.M. (2002). Financial literacy and family and consumer sciences. Journal of Family and Consumer Sciences, 94, 15-28.

Thomson, Sue. (2014). Financing the future: Australian students’ results in the PISA 2012 Financial Literacy assessment. Victoria: Australian Council for Educational Research.

Games for teaching and learning Mathematics

We all know children love playing games, but how can we turn this love of games into rich mathematical learning experiences? What are the qualities of a good maths game, and should we be incorporating games into regular lessons and homework rather than a Friday afternoon filler activity?

Why use games in the mathematics classroom? First and foremost, they’re fun! Of course, that alone isn’t a good enough reason to use them. However, when children talk about fun and school, they often perceive fun lessons to be those where they felt challenged and learnt something new. In my research on student engagement, many students talked about fun maths lessons they had experienced, and these are some of their quotes:

“Maths is kind of fun when you get to play some maths games” (Year 6 )

“…if you sit on the carpet and the teacher goes on and on about what we’re learning it gets boring and you get restless so that’s why I like doing fun games.” (Year 6)

“Ms. C was a great maths teacher cause she kept giving us different kinds of g

games that we didn’t do before that’s about maths. But now it’s kind of boring because all we have to do is maths tests, maths stuff, nothing fun about it.”(Year 7)

“I loved maths in primary. I remember how we always had these games and we would rotate.” (Year 8)

I like the iPad games because they are really fun and they make me improve on my maths and I like the maths games that tells you when you are wrong or you are right because if you get it wrong you can improve on that”(Year 4).

A good game provides engagement at cognitive, affective, and operative levels. That is, there must be challenge embedded with the game – if it’s too easy, children will get bored and no learning will occur. The game must be enjoyable to play, and it must promote interaction and dialogue. There are many maths games on the market that are basically drill and practice with the intention of building fluency with number facts. There are also an infinite number of traditional non-maths based games that have a range of mathematical skills and processes embedded within them. The best ones, however, are those that promote the Australian Curriculum: Mathematics proficiencies: Problem Solving, Understanding, Reasoning and Fluency. Take for example, the board game Mabble (photographed). The game requires an understanding of place value and computation, but also requires the players to engage in problem solving and reasoning, while building fluency and demonstrating understanding. Mabble is self-differentiating; meaning anyone of any ability can play successfully. It is also easy to assess students’ work with Mabble as they have to record their work and their scores.

Is it enough to simply allow children to play the games? Definitely not! This is where I get serious. If children play a maths game at school or at home without reflection afterwards, then chances are they have wasted an opportunity for learning. It’s important that children consider the mathematics involved in the game, the challenges that were faced and the strategies that were included. Often we don’t know if children learned anything while playing a game unless we ask some very strategic reflection questions which can be answered verbally or recorded in written form. Here are some examples of good reflection prompts, organised into the cognitive, affective and operative domains of engagement.

Cognitive:

  • Write a memo to someone about the most important mathematics you learned while playing the game.
  • What was the tricky part about the game?
  • What maths strategies did you use to help you play the game?
  • Write two things that were difficult in this game.
  • Can you connect the maths you used in this game to something you already know?
  • Where would this knowledge be useful?

Affective:

  • What were the fun bits in your learning when you played the game?
  • Why do you think the fun bits were fun?
  • How did you feel playing the game with your group?
  • Survey the members of your group about how they felt during the game and align them with your own.

Operative:

  • What were your strengths when playing this game?
  • What is the most valuable advice you could give students who are going to play this game in the future?
  • How could we change this game next time we do this?
  • What would you do differently in your next game given the knowledge you have gained from this game?
  • What did you find out about your problem solving skills and strategies during this game?

And finally, here is a list of some of my favourite games that promote both mathematical processes and content:

The following are some iPad apps that are mathematics based games:

  • 2048
  • Threes
  • Tangram
  • Maya Numbers
  • Banana Hunt
  • Concentration

Of course, there are many more great games for mathematics teaching and learning. The important thing is that we encourage children to engage with them in a meaningful way and provide opportunities for them to reflect on the mathematics and learning involved. If we can do this, games can become part of our everyday routines and even homework tasks, rather than those Friday afternoon time fillers!

 

Woolworths and Dominoes (Part 2): Even more mathematical opportunities for parents and teachers!

My last blog about the marketing promotion being run by Woolworths and Disney Pixar attracted so much interest that I thought I would look deeper into the mathematical potential of the whole campaign. Somehow, the incentive of receiving a domino for every $20 spent seems to be very appealing to consumers, young and old. What is it about these little plastic objects that is so attractive? Perhaps the appealing aspect of the dominoes is the fact that children can actually play with these, as opposed to collections of character cards that are usually given away in such promotions.

So why are the dominoes appealing to teachers like me? My research on student engagement with mathematics has shown that when children have an interest in something, they are more likely to want to learn. They also like to use concrete materials to help them learn – things they can see, touch and manipulate (as opposed to the traditional maths worksheets and textbooks). In the case of Woolworths and dominoes, this is a perfect opportunity for parents and teachers alike to seize this amazing opportunity, take advantage of the hype and do some really good, interesting mathematics!

During the week, as I watched the statistics on my blog increase, I thought I would explore the Woolworths web site and dig around a little. I didn’t find too much of interest, although they have made an effort to publish some very basic educational ideas relating to the dominoes. What I did find, however, was that people are actually selling dominoes on eBay! You can buy whole sets (of characters), individual dominoes of specific characters (some up to $3 each), or unopened dominoes. At this point my head started to hurt…..so many mathematical possibilities! Imagine children investigating the cost of dominoes (in shopping dollars), compared to the apparent worth of dominoes as advertised on eBay. All week I have had fantastic (well, I think they’re fantastic) ideas popping into my head, and these are a few that you might want to try out at home (if you are a parent), or at school, if you are a teacher. I will begin my list with simple tasks for younger children, and finish it with more complex tasks for older children:

  • How many dominoes do you think you could hold in one hand? Try it and see if you were right or wrong. How close were you? What if you could use two hands? How many dominoes can you hold? Is this the same as an adult?
  • How many dominoes have a one dot? Two dot? Three dot pattern?
  • If I lay my dominoes flat, end to end (the short end), how long will my line be? How many dominoes will I need if I wanted to make a flat line that is as long as my foot? My leg? My arm? My body?
  • Keep your character doubles, and use pairs of doubles to play a game of memory.
  • Using the picture side of the dominoes (the characters are numbered), order the dominoes from 1 to 44.
  • Are you missing any dominoes? What numbers are missing and how do you know?
  • Using the picture side of the dominoes, imagine that the number of the character is equivalent to its worth. That is, character number 1 is worth $1, character number 2 is worth $2, etc. What would be the value of your collection? If you had every domino from number 1 to number 44, what is it worth?
  • If I lined up my dominoes so they were standing (like in the photo), what would be the best distance apart (if they’re too close together, you might knock them down accidently).
  • How many (standing) dominoes would you need to make a line of 1 metre? Imagine you needed to make a domino line for one kilometre – can you use the number of dominoes you have to work out how many dominoes you would need? How much would you have to spend at Woolworths to have enough dominoes?
  • How long would it take to knock down a one metre line of standing up dominoes? Who can make the longest line?
  • I received 18 dominoes with my shopping this week. How much did I spend?
  • Do you think the Woolworths marketing campaign has been successful? Design a set of survey questions and conduct some research at your school. Analyse your data and prepare a report that you could send to the Chief Executive Officer of Woolworths.

Of course, there are many more ideas – perhaps there will be a Part 3 blog post over the Easter weekend. Oh, and by the way, Woolworths are giving away ‘double’ dominoes at the moment – this opens up another world of mathematical opportunity!

Woolworths and Dominoes: How parents can turn marketing ploys into mathematical learning opportunities

At the moment across Australia Woolworths stores are giving away one ‘free’ Disney Pixar Domino with every $20 spent. This is not the first of this kind of promotion, however this particular one took my interest because of my love of dominoes. Last weekend I couldn’t wait to do my weekly shopping at Woolworths so I could check out this domino deal. The child in me wanted to collect as many dominoes as I could, while the adult in me realised what a clever marketing ploy this was. Surprise, surprise, I had the option of purchasing a whole range of accessories to go with my dominoes – a total of 35 different items (which I resisted).

The dominoes have the usual dot arrangement on one side, while on the other side, they have a picture of a Disney Pixar character. The interesting thing is that although there are 28 dominoes in a complete set (double six dot), there are a total of 44 characters to collect….anyone who knows me will know that this doesn’t sit well with me! How can this work? My guess is that young children collecting the dominoes will probably be more focused on the character side rather than the domino side, which is a real shame.

When I got home from shopping last week I sat down to open the individually wrapped dominoes to find out which ones I had collected (I was still wondering how this would work with 44 characters). Out of the 11 dominoes I had collected, three had the same domino arrangement (5 and 3), yet each had a different character on the back. Now, hopefully you’ll know where this is leading….I started to think about the mathematical potential of these dominoes and how perhaps families could take advantage of this marketing ploy to encourage children to ‘play’ with mathematics.

So, what kind of cool ‘mathy’ things could you do with the dominoes? Here are a few things that have popped into my mind, but I’m sure there are many more:

  • Order the dominoes from the smallest total to the highest total (or back to front)
  • How many combinations of dominoes add to….(pick a total – being aware that some totals have more combinations than others)
  • How many dominoes will you get if you spend……
  • Are there any strategies you can use to increase the number of dominoes you get?
  • Play a game of dominoes (great for young children practicing matching and subitising)
  • How many different ways can you make a total of 15 out of two dominoes? What about a total of 20?
  • Estimate how long it will take to collect a full set of 28 dominoes
  • Turn your dominoes face down (picture face up), choose three dominoes and arrange them so that when you add them, the total is as close to 100 as possible. How close did you get?
  • Make the longest possible domino train that adds up to a total of 15/20/25
  • Predict which dominoes you will get the next time you go shopping. How did you make your prediction?
  • Work out which dominoes you need to have a complete set
  • Sort your dominoes (any way you like) and ask someone if your family to work out how you sorted them

Those are just a few suggestions – there are many mathematically based ideas for dominoes. If you are a teacher and looking for ideas, Paul Swan has a great book called Domino Deductions, and there are also some ideas in my book Engaging Maths: Exploring Number. Don’t forget there are also mathematical opportunities relating to the other side of the dominoes as well.

If you are a parent, I encourage you to take this great opportunity and make the most if it – store promotions are meant to encourage spending, but if you are going to spend the money anyway, you might as well make the experience educational!