Here I am getting my certificate with other teachers doing the same great Maths programmes in their schools.
Welcome to Mrs Madden's Maths at Sunnyhills blog. I love taking groups of students to help them learn new mathematical concepts and accelerate their learning
Showing posts with label PTC 5: Leadership. Show all posts
Showing posts with label PTC 5: Leadership. Show all posts
Monday, 5 December 2016
Maths Acceleration at Sunnyhills
Last week I was able to share all your hard work and achievements to other teachers and Principals around NZ.
Labels:
PTC 4:Ongoing PD,
PTC 5: Leadership,
PTC 6:Planning
Wednesday, 30 November 2016
Amazing questions - making the links.
Mathematical language is a great part of understanding mathematics. It can be the key to connecting ideas and when to apply mathematical concepts.
Here we look at how our number system helps us convert types of measurement.
We can see the words gives us a clue as to how it relates.
Vera asked " why do all the words have metres in it"
" what does centi mean?"
- this discussion led to the meaning of century - being 100." Then we made the links.. So what does milli mean...
This is the best part of teaching, when students direct and ask the questions and discussions occur so meaning is authentic to them.
Tuesday, 29 November 2016
Wednesday, 16 November 2016
Sharing our classroom maths
Today Isabelle came back and shared her fantastic learning she had completed in class.
She was given a number (100) and was asked to create her own problem. She used so many maths concepts in a wonderful word problem. Check it out below!!
Thursday, 3 November 2016
Geometry you tube clips
Here are some popular raps to help explain and remember the properties of the shapes.
Please spend time thinking about similarities and differences.
Students can then find ways they can compose (make) and decompose (break) shapes. This powerful skill is one way to reinforce and practice spatial awareness.
Geometry Today...
Current research states that geometry and in particular spatial skills is a key to mathematical success.
Can you see the multi link cubes used to create the parallelogram ( do you notice the angles are the same when they are opposite each other?).
These skills also support the future STEM (Science, Technology, Engineering and Mathematics) careers.
How do we include Spatial Awareness in our mathematic classes??
Visualising shapes and talking about how these shapes are made. (Composing/decomposing shapes)
Here are some clues of our mystery shape:
We gave one clue at a time - most children found this relatively straight forward until clue 5, We worked as a group to solve it and then watched a youtube clip to get a greater understanding;
https://www.youtube.com/watch?v=EcuzXwtamJc
We gave one clue at a time - most children found this relatively straight forward until clue 5, We worked as a group to solve it and then watched a youtube clip to get a greater understanding;
https://www.youtube.com/watch?v=EcuzXwtamJc
Answer:
A parallelogram
Can you see the multi link cubes used to create the parallelogram ( do you notice the angles are the same when they are opposite each other?).
From there we looked at other shapes - rectangles and triangles and saw how this parallelogram was composed. This activity gave us wonderful mathematical discussions.
Thursday, 20 October 2016
Wednesday, 7 September 2016
Tekau Ma iwa- student Voice:
Writing our own problems and then answering other problems, really made us become problem finders!!
We had lots of discussion about the best way we can explain our thinking and how we could come up with an efficient strategy that makes sense to us.
These problems are challenging. Congratulations for not giving up. Your perseverance skills are to be commended!
Grace:
" I learnt 14 + 14+ 14 + 14 + 14 + 14+ 14 = is the same as 7 groups of 14 and it makes 98.
I know 7 X 10 = 70
I know 7 X 4 = 28
I know 78 + 28 = 98
I can show this on an array too"
Vera:
I learnt how to use the place value blocks.
I used 1 X 100 block and three ten blocks. This makes 130.
I figured out how many 5's go into 100 which is 20. Then I did the same with the 30, I know 3 tens are in thirty and there is six 5's in 30.
20 + 6 = 26
I know there are 26 5's in 130.
So 26 X 5 = 130 or 130 divided by 5 is 26.
Tanya:
I learnt that if you halve 10 it would be two sides of 5.
So if you had 90 balloons and needed to give each of the five children the same amount then you... Wait..., There are 9 tens in 90, so you double 9 to make 18.
And that is the same as doubling 5 to make 10. So there are 18 5's in the number 90.
Isabelle:
I learnt that 56 divided by 8 is 7
Because I used the 56 place value blocks to make equal groups. I used four tens and split them equally. So I had 8 groups of 5 = 8x 5 = 40 .
Then I added the ones, that meant there were 7 in each group."
Monday, 5 September 2016
Thursday, 1 September 2016
Wednesday, 31 August 2016
Special interest group: Rua Tekau
Today we looked at Maths all around us and came up with a list of what we saw, we will add to this list.
We discussed how we measure different objects for volume and mass. Cubic metres was a new term for our group.
We discussed what we like people to say and do when working in our maths groups.
Key ideas:
Talking together, being listened to, recognising our strategies, giving hints or tips but not the actual answer. Giving build ups.
These will be our group rules during maths time.
We also recognised everyone learns differently and sees patterns differently.
(The dot card visual task).
If shown this for three seconds, how do know how many dots there are?
We were also given a problem to work in our groups.
Monday, 22 August 2016
MATHS WEEK 2 EQUATIONS:
Congratulations Room 21 for putting up the most equations for this question!!!
7 is the answer.
What is the question/equation?
Answers:
Making mountains could be one way to illustrate it visually. You could talk about the king of the mountain (triangle) and how it needs two numbers to reach the top, what could they be?
7
3 4
Lots of combinations - reinforcing flexibility with Numbers.
This shows "reversibility"
Use the term ‘reversibility’ - two numbers equal the same irrespective of the order ie
3 + 4 = 7 and so does 4 +3 =7.
This basic Maths Principle can halve the basic facts students need to learn.
0 + 7 =
1 + 6 =
2 + 5 =
3 + 4 =
4 + 3 =
5 + 2 =
6 + 1 =
7 + 0 =
We can move onto more challenging equations like...
Half of 14 is?
14 divided by 2 is?
How many times does 2 go into 14?
21 shared into 3 equal groups is --
One third of 21 is?
Answer:
10 is the fraction of a number what could the number and fraction be?
(experiment with different fractions).
10 is half of 20
So ½ of 20 is 10.
¼ of 40 is 10
Keep going..... please post in the comment box any other equations you may have.
THANK YOU
THANK YOU
Wednesday, 17 August 2016
Working with Room 24
Using our feet to answer our Maths Problem today.
Look what question we could answer in groups.
Some children could count in ones to 10 others could skip count in 2s to 10.
2,4,6,8,10.
Some children knew 5 + 5 = 10
Together we agreed it takes five people to make 10 feet.
KaPai room 24
Tekau Ma Whitu
Working with Room 21
We are doing our karate maths.
We are learning the different names for the symbols.
Rm 21 love the sign for division. Which we know means equal sharing. Please ask a student to show you!
Please write it in the comments.
Friday, 12 August 2016
Answer to our Maths Week Post?
Can you guess what this is??
What would you use it for and how would it work??
How old do you think it could be??
Answer:
A calculator:
It was a calculator created by mathematician Blaise Pascal in 1642 who invented a machine that could do math, it was a big clunky box, and instead of buttons it had circle-shape dials.
To add two numbers, you "dialed" the first number, then the second number. A little window above the dials showed you the "sum," the answer you get when you add.
To add really big numbers, you used a new dial for each digit.
So for 352 you would dial a 3 on the first wheel, a 5 on the second wheel and a 2 on the third.
It took almost as long as doing the math itself! But thanks to Pascal's cool gadget, we now have speedy electronic calculators today.
Additional Questions if interested:
Junior: If it takes only 2 seconds to add numbers on a cellphone, but 5 seconds longer on Pascal's machine, how many seconds did his machine take?
Bonus: How many ways can you group your fingers into 2 groups that add up to 10 (with at least 1 finger in each group)?
Middle/Senior School: If there are 5 wheels and each wheel has 10 digits, how many digits do the dials show?
Bonus: Pascal was born in 1623, and invented the mechanical calculator in 1642. How old was he when he invented it?
Senior plus: If each dial can show the numbers 0 to 9 how many different 3-digit numbers can the first 3 dials show?
Wednesday, 10 August 2016
Tuesday, 9 August 2016
MATHS Week 2016: Please discuss this with your family and friends and post a comment
Can you guess what this is??
What would you use it for and how would it work??
How old do you think it could be??
Please send any of your answers and/or pictures of students to Kimm@sunnyhills.school.nz
Answers will be posted on the Maths blog in a few days time.
MATHS Week 2016: Please discuss this with your family and friends and post a comment
Can you guess what this is??
What would you use it for and how would it work??
How old do you think it could be??
Please send any of your answers and/or pictures of students to Kimm@sunnyhills.school.nz
Answers will be posted on the Maths blog in a few days time.
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