Explain why second partial product is always greater than the first partial priduct when you multiply two 2-digit numbers?

Answer 1

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

Answer 2

Well, when you multiply two 2-digit numbers, the second partial product is always greater than the first because you are multiplying the tens place of the first number by the units place of the second number, which will always result in a larger number. It's like adding on to your painting with each brushstroke, creating a beautiful masterpiece of mathematics. Just remember to take your time and enjoy the process of learning and growing!

Answer 3

When multiplying two 2-digit numbers, the second partial product is always greater than the first partial product because of the placement of the digits in the multiplication process. The second partial product involves multiplying the tens digit of the first number by the ones digit of the second number, which results in a larger product compared to the first partial product, which involves multiplying the ones digits of both numbers. This pattern holds true for all 2-digit numbers due to the place value system in multiplication.

Answer 4

Oh, dude, it's like this: when you multiply two 2-digit numbers, the second partial product always includes the tens place value, which is bigger than the ones place value in the first partial product. So, naturally, the second partial product ends up being greater. It's just math being math, you know?

Answer 5

2 times 2 equals 2