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This looks very cool, though it looks inconvenient for multiple problems due to the amount of drawing involved. A good, practical approach I've liked to use ar
by jyunwai 2y ago
This looks very cool, though it looks inconvenient for multiple problems due to the amount of drawing involved.
A good, practical approach I've liked to use are the techniques in Benjamin and Shermer's "Secrets of Mental Math." One of the examples in the linked article shows a method of drawing for solving 42 * 21. But this is easier to solve mentally by converting this to a simpler problem, as recommended by the book: 42 * 21 = (42 * 20) + (42 * 1) = 840 + 42 = 882.
You can often split up these types of multiplication problems into an easier multiplication problem, plus an addition. You can then solve the entire problem without much or any paper for calculation.
- deleted 2y ago[deleted]
- jvanderbot 2y agoYou might be surprised to learn the drawing method does a simple decomposition as well, if you just stare long enough. In this case (4x10+2)(2x10+1) = 4x2x10x10 + 4x10x1 + 2x10x2 + 2x1. And the number of tens of the products are just substituted by position. No more or less than any other multiplication algorithm for humans, but nice in that the sticks are fun to draw.