Whoops! Something went wrong.

Click here to refresh the pageSubject

Grade Levels

Resource Type

Product Rating

3.9

File Type

Compressed Zip File

Be sure that you have an application to open this file type before downloading and/or purchasing.

8 MB|23 pages

Product Description

The game is ideal for math groups, math learning centers, tutorial groups or to add a little diversity to your homework program.

2 Two Times Table Full Color Boards

2 Three Times Table Full Color Boards

2 Four Times Table Full Color Boards

2 Five Times Table Full Color Boards

2 Ten Times Table Full Color Boards

2 Two Times Table Low Color Boards

2 Three Times Table Low Color Boards

2 Four Times Table Low Color Boards

2 Five Times Table Low Color Boards

2 Ten Times Table Low Color Boards

1 set of teaching notes

1 game board

2 players

5 counters of one color and 5 of another (coins, buttons, very small rocks, pawns from a chess set etc)

1. The person with the next birthday goes first.

2. Player 1 places a counter on an algorithm, reads it aloud and states the answer.

3. Player 2 checks if the answer given is correct. (If the answer is correct the counter stays, if the answer is incorrect the counter is removed) NB In the case of a 'stutter' / self correction / change of mind etc a class rule will need to be established based on what the class believes will be best for achieving the learning goals of this game.

4. Player 2 then places their counter on a different algorithm and does the same.

5. Players alternate turns aiming to be the first player to get 3 counters in a row along and obtuse angle. The player who gets 3 in a row is declared the winner.

6. The losing player goes first on the next game.

Agreed

- Experiment with a mandatory starting point. How does this effect the game?

Below are some suggestions to aid the learning. Some questions require students to 'own' their feelings so require written responses. NB Confidentiality needs to be assured.

- Discuss and reflect on why we play maths games.

- What does it means to be truly numerate?

- Explain - 'Becoming numerate is a progression. You begin counting objects and using numbers. You might then move on to using your fingers to help solve algorithms. Many people get stuck at this point but there are still two stages to go.

- Discuss - The next stage is using strategies to solve algorithms e.g. 8x9 could be 8x8+8 = 64+8 - What strategies do you use already in solving algorithms?

- Discuss - The final stage is 'automaticity'. This means, 'See It, Say It'. You see the algorithm and you 'just know' the answer in your head and can say it without even thinking about it.

- Discuss & Reflect - Some people have automaticity for some facts but not others. Where are you with your knowledge? How can you identify the algorithms you 'need to work on'?

- Discuss & Reflect - 'Depending on the problem you face, your strategies to solve it may change'. Think Pair Share what could this mean?

- Discuss & Reflect - 'Under pressure people often go back to what they know'. In Math people may have practiced strategies for weeks but once they have to do a quiz they revert to relying on fingers. People often doubt themselves and go back to what they know is a sure thing. This is a very natural phenomena which people need to acknowledge in themselves and make efforts to move passed. Where are you at in regards to this?

- Discuss - 'Math games are designed to add just enough pressure to ensure students practice strategies, but not too much so they feel anxious.' How do you feel when you are playing this game?

- Why do you think games are an effective way to learn basic number facts?

- What is 'maths anxiety'?

- When was the last time you checked in with your students to see how they feel about Math?

- Write down how you feel when your teacher says, 'It's time for Math?'

- What do you think makes you feel this way?

- Does Math make you feel excited? Why or why not? NB 'I hate it' or 'I love it' is too broad an answer. What do you really 'love' or 'hate'?

- Does Math make you feel inadequate in some way? Why?

- Start looking a little deeper into yourself to find out why you feel this way.

- List 6 reasons why this might be a worthwhile goal.

- Confidence with number leads to... (throw it open to the students)

- Be strategy focused during play rather than answer focused.

- Ask, 'What strategy did you REALLY use to figure out this algorithm?'

- Tell me how you worked out this algorithm.

- Sit in on a game where students are still silently reciting the whole table until they get to the required answer. Say to them, 'Try this' (use a strategy). Invite the students to try it. Did it help? Is it more efficient?

- Encourage the students to help each other with learning strategies.

- Take notes on algorithms students 'stumble' on and build this into the next lesson.

- Observe the play - keep notes on which students have achieve automaticity.

- Be sure to get around to see the children who have yet to achieve automaticity or are using inefficient strategies.

- What other 'less efficient' strategies are the students are using? e.g. counting on using a ruler, looking for wall displays, skip counting on fingers etc.

- As a result of your observations design and implement learning experiences which will lead all students towards using strategies and automaticity.

- How will your observations inform your next lesson?

- How will you differentiate for the students who have achieved automaticity on a given skill?

- What strategies do you need to do well at this game?

- What strategy have you developed to give yourself a better chance of winning this game?

- Under stress people tend to 'go back' to what they know. Students often revert to using their fingers to work out answers for certainty. NB There is nothing 'wrong' with this strategy as it is accurate, but the problem comes with the strategy being inefficient. What are your thoughts on this? How can we assure all class members move forward with their mental strategies?

- 'Finger calculations are accurate but not efficient' 'How can we do it faster?'

- 'Finger calculations are a natural part of mathematical learning to be worked through, not relied upon for the rest of your life'. 'What would happen if all the ..........(insert job title)....... used their fingers to solve money problems?

- What algorithms do you 'stumble on' / baulk at? They are the ones you hesitate on or have to think about. Identify them then devise and practice a strategy to help you 'get better' at these?

- I'm not 'bad at maths' I just use inefficient strategies. What are the effects of seeing yourself as 'not a Math person'?

- Using inefficient strategies faster is not effective. Trying to use your fingers more quickly will lead to you working really hard and getting anxious about math. Often a whole new way of thinking needs to be developed.

- There is often never one single best way to do a mental computation. As long as it is efficient, accurate and applies in all circumstances it is good'. What could this mean?

- What has changed in your mathematical thinking after today's Math experience?

- What mathematical ideas arose during the game you can learn from?

- What different strategy did you find in the game which was efficient and worked?

- What have you achieved in you mathematical thinking today?

Total Pages

23 pages

Answer Key

N/A

Teaching Duration

Lifelong tool

- Comments & Ratings
- Product Q & A

1,208 Followers

Follow