Distributive Property was one heck
of a topic to teach. I introduced the
topic to the students by breaking apart an array and showing them how the array
can be broken into two smaller arrays, making it easier to solve two smaller
problems. I then showed then how the two
products of the two smaller arrays added up to equal the total array.
The students moved on to practicing
breaking apart multiplication problems without using an array. Some of the students caught on quickly, while
others had no understanding of what two do.
One major misconception I spotted across the board was breaking apart
the factors. The students were
completing problems in which they knew the answers to, but could not break
apart into two problems with one similar factor. For example, if the problem was 10 x 5, they
would break the problem into 4x10 and 2 x 5.
Yes, the products of the two problems equal 50, but they are not broken apart from the original
problem. One thing I think would be
helpful in this case would be for the students to draw the array out and break
it apart first. This would guide them to
visualize the problem before writing the numerical representation of the problem. After practicing this a couple times, I feel
they would have a better understanding of this concept without the visual
aid.
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