Approach: One
to one |
Resources:
7 cards and a packet of 15 wooden cubes.
|
Questions
/ instructions:
Let's imagine that someone in your class
needs some help with maths, and that you are going to try to explain the answers.
I'll ask the questions, and you try to explain the answers. You will need to say
more than "yes" or "no" because you want them to understand.
Use the cubes to help show what you mean.
Encourage the student to use the cubes and explain an answer, rather than just
saying yes, no or maybe.
|
|
%
responses |
y4
|
y8
|
Show cards 1a and 1b
1. Is 4 plus 3 the same as 3 plus 4?
Prompt: Show me using the cubes.
|
Correct
conclusion: with demonstration
|
81
|
95
|
not
demonstrated
|
15
|
4
|
Show cards 2a and 2b
2. What about 4 minus 3 and 3 minus 4?
Are they the same?
Prompt: Show me using the cubes.
|
Correct
conclusion: with demonstration
|
47
|
76
|
not
demonstrated
|
13
|
11
|
Show cards 3a and 3b
3. Does 2 times 5 give the same answer as 5 times 2?
Prompt: Show me using the cubes.
|
Correct
conclusion: with demonstration
|
38
|
68
|
not
demonstrated
|
40
|
28
|
Show card 4. Note cubes
are not used for these questions. Place card with '7' on it in front of the student.
4. Is there a number you can add to, or take away from this number, but the number
still stays the same? Tell me what it is and how this works.
|
Correct,
good explanation of:
both addition and subtraction
|
29
|
52
|
only
one operation
|
10
|
5
|
Correct:
but inadequate explanation
|
13
|
20
|
5.
What about multiplying or dividing. Is there a number you can multiply (or times)
this number by, or divide it by, so that the number stays the same? Tell me what
it is and how this works. |
Correct, good explanation of:
multiplication and division
|
10
|
41
|
only
one operation
|
19
|
17
|
Correct:
but inadequate explanation
|
7
|
20
|