Harel, G., & Sowder, L. (1998). Students’ proof schemes: Results from exploratory studies. In A. Schoenfeld, J. Kaput, & E. Dubinsky (Eds.), Research in collegiate mathematics education III (pp. 234-283).
Harel, G., & Sowder, L. (1998). Students’ proof schemes: Results from exploratory studies. In A. Schoenfeld, J. Kaput, & E. Dubinsky (Eds.), Research in collegiate mathematics education III (pp. 234-283).
"Why is it so hard to keep prisoners in prison?
Rachel Reeves, should she quit if she raises taxes?"
The obvious answer:
"We don't fund the legal system properly. Be brave, Rachel, please raise taxes."
"Why is it so hard to keep prisoners in prison?
Rachel Reeves, should she quit if she raises taxes?"
The obvious answer:
"We don't fund the legal system properly. Be brave, Rachel, please raise taxes."
mathsuntangle.blogspot.com
mathsuntangle.blogspot.com
Here's the gist of a method I came up with.
Here's the gist of a method I came up with.
It seems like we don't even need those two angles (a, b) to be equal.
In this diagram, the shaded triangles are congruent (SAS) and so both bases are 5root2.
[Seems too simple - am I missing something??]
It seems like we don't even need those two angles (a, b) to be equal.
In this diagram, the shaded triangles are congruent (SAS) and so both bases are 5root2.
[Seems too simple - am I missing something??]
Maybe we do have join up with those other maths associations.
Maybe we do have join up with those other maths associations.
mathsuntangle.blogspot.com
mathsuntangle.blogspot.com
The division 121÷3 gave us 40 r1.
I suggested we could treat the remainder as 1÷3 which proved to be very challenging.
The division 121÷3 gave us 40 r1.
I suggested we could treat the remainder as 1÷3 which proved to be very challenging.