Fab
Fab
A good follow up might be to explore '4 chocolate bars shared by 6 people'.
A good follow up might be to explore '4 chocolate bars shared by 6 people'.
[According Shazam/Apple]
[According Shazam/Apple]
His approach was to count in ones, starting from the left (0), with little or no attention paid to the number on the right end of the segment.
Seems like an information-processing issue.
His approach was to count in ones, starting from the left (0), with little or no attention paid to the number on the right end of the segment.
Seems like an information-processing issue.
The graph is a powerful model for showing that with simultaneous equations we are looking to see where values coincide. But while we can immediately see from these equations that they coincide when x=4, this would be far less obvious from just trying to visualise the graph.
The graph is a powerful model for showing that with simultaneous equations we are looking to see where values coincide. But while we can immediately see from these equations that they coincide when x=4, this would be far less obvious from just trying to visualise the graph.
Counting matchsticks by matching in pairs
Counting matchsticks by matching in pairs
If you think the sun rises in the East and sinks in the West, think again!
If you think the sun rises in the East and sinks in the West, think again!
4x + 4 = 14
3x – 4 = 14.
So 7x = 28, so x = 4.
[It seems to me we need to radically rethink the content of GCSE maths and how we teach it!]
4x + 4 = 14
3x – 4 = 14.
So 7x = 28, so x = 4.
[It seems to me we need to radically rethink the content of GCSE maths and how we teach it!]
But they gained some insight with 7x12 – 6x12.
But they gained some insight with 7x12 – 6x12.
A Y11 pupil tells me he saw a video about Pythagoras' Theorem with diagrams like these:
A Y11 pupil tells me he saw a video about Pythagoras' Theorem with diagrams like these: