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Well, honey, when you multiply two 2-digit numbers, the second partial product is greater because you're adding a bunch of zeros to the end of the first partial product. It's like giving a snowball a head start down a hill - it's gonna pick up more snow and get bigger as it rolls along. So, the second partial product ends up bigger because it has more digits to play with.

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Q: Why is the second partial product greater than the first partial product when you multiply by two 2-digit numbers?

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The product of two digit numbers is always greater than either.

When you multiply numbers, you get their product.

Whenever you multiply two negative real numbers.

When you multiply two numbers, you get the product

The product of two or more numbers means to multiply them.

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The assertion in the question is simply not true.

The product of two digit numbers is always greater than either.

To make the product equal to 3.2, multiply by one. To make the product greater or lesser than 3.2 multiply by a number greater or lesser than one, respectively.

When you multiply numbers, you get their product.

Whenever you multiply two negative real numbers.

When you multiply two numbers, you get the product

False.

they multiply to a product

Product = multiply.

The product of two or more numbers means to multiply them.

When you multiply two numbers, it is called the product.

The two (or more) numbers that you multiply are called factors. (The result of the multiplication is called the product.)