My parents were trying to get my little brother to learn multiplication. He didn't want to, it was too hard for him. When my mom asked his teacher about it (5th grade teacher I think it was) she said its not his fault. All the time they get is a month in 2nd grade, and then a week in each of the following years until 6th.
Wait, what? There are children in the 5th grade who can't multiply??? How the hell did they get that far without flunking every math class after 2nd grade? Why was this permitted? If they can't multiply, how can they hope to divide?
Does anyone remember how long they were taught multiplication?
There's only three, maybe four concepts to be taught here, right?
1) single digit multiplication tables (just memorization)
2) the theory behind multiplication, N * M means you take N copies of M and add them together (or vice versa, its commutative)
3) multiple digit multiplication
..a) mutiply stuff by one digit at a time, add zeros as needed, total the subresults
..b) and carry stuff
Ok, I should throw the base 10 number system in there too, they need to know powers of 10 to understand multiple digit numbers.
Maybe you can't do all that in a month, but I'm sure you could do parts 1 and 2 at least.
I learned parts 1 and 2 in 2nd grade, then part 3 in 3rd grade, and that's while I was also in ESL.
I don't understand how schools could be failing to teach something so relatively basic.
Are they teaching multiplication in some stupid new way now?