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The partial-products method is a method of multiplication. There are many methods of multiplication, including the traditional method, lattice method, and other ancient methods. The partial-products focuses on the importance of the value of each digit in your factors (remember: factors are the numbers that you multiply together in a multiplication problem).
1. Write out the expanded form of each factor.
2. Multiply each of the numbers from the expanded form from the "bottom" factor times each of the numbers from the expanded form of the "top" factor. Write these mini-multiplication problems in a list.
3. Find the product of each multiplication - finds partial products.
4. Add the partial products.
example:
423 x 6
423 --> 400 + 20 + 3
x 6 --> 6
-------
6 x 3 = 18
6 x 20 = 120
6 x 400 = 2400
-------
2538
Oh honey, the partial-products method is just a fancy way of breaking down multiplication problems by multiplying each digit separately and then adding up the results. It's like doing math in bite-sized pieces instead of trying to swallow the whole thing at once. It's a helpful technique for those who struggle with traditional multiplication algorithms, so give it a whirl if you're feeling adventurous.
its uhm boring ❤💦
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