My homeschool blog with lessons as we do them.

Multiplication is a beast. We've been trying to memorize our facts for months. Literally, an entire school year of memorizing multiplication, and we still aren't past the 6s.

I've been doing some research to find some mnemonic devices or tricks to help my daughter remember her multiplication tables. I've found lots of help online. The links below provide easy tips.

http://www.abcteach.com/free/m/mulitplication_quicktricks_elem.pdf: This page provides some very helpful tips, especially for the number 9.

http://mathforum.org/k12/mathtips/multiplication.tips.html: I love the tip on multiplying by 5. Yeah, we can skip count, but when your child is no longer sitting silently counting to figure out 5x8, you'll thank me.

http://homeschooling.gomilpitas.com/explore/multiplication.htm: Chinese math. Very interesting method for larger problems.

http://www.coolmath4kids.com/times-tables/times-tables-lesson-lattice-multiplication-1.html: Another great method for multiplying larger numbers. How ingenious!

http://www.angelfire.com/me/marmalade/mathtips.html: More great tips for learning multiplication, including how to multiply by 4s and finger math 9s rule.

While trying to find a rhyme or reason for multiplying 7s, i came up with the following method. I've looked around on the web to see if anyone else mentions this pattern, but i haven't found it anywhere.

When multiplying 7 by any number divisible by 3, a pattern emerges that can help kids solve the equations.

Let's start with 7 x 3 = 21. Look at it this way:

7 x 3 = 2 1

See how the numbers are counting down? Now let's look at 7 x 6. The number 6 is basically just 3 + 3, right? Two 3s. So instead of counting down by 1s, you count down by 2s. Like so...

7 x 6= 4 2

See? Simple, right? Next try 7 x 9. Nine is 3 + 3 + 3 or three 3s. So now we count by 3s.

7 x 9= 6 3

And this pattern works for all numbers divisible by 3. Let's do one randomly. How about 7 x 18 = 12 6

7 x 24 = 16 8

Of course, once you get to 7 x 30, you have to start recognizing the tens and ones columns. At that point, you might want to switch to either the lattice method or Chinese multiplication.

I hope this helps anyone struggling with those nasty 7s!

 

 

 

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