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To find two numbers that multiply to 63 and add up to 1, we can set up a system of equations. Let the two numbers be x and y. We have xy = 63 and x + y = 1. By factorizing 63, we see that 7 and 9 are the two numbers that satisfy these conditions. Therefore, the numbers are 7 and 9.
Well, isn't that a happy little math problem! The numbers that multiply to 63 and add up to 1 are 9 and 7. Just imagine those two numbers dancing together on the canvas of numbers, creating a beautiful equation that brings harmony and balance. Remember, there are always multiple ways to solve a problem, so keep exploring and enjoying the process!
... imaginary ones. :D
Because they're multiplying to a big number like 63, in order to add to one, they'll need a positive and a negative to get big like the "63" but sum small to the 1.
However, the product's going to be imaginary.
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1 x 63, 3 x 21, 7 x 9, 9 x 7, 21 x 3, 63 x 1
To answer this question, you first need to break the number down into its prime factors: 63 = 3x3x7 To find two numbers that multiply to make 63, one number must be the product of some of these primes, and the other must be the product of the rest (you can also use 1). Thus the possible pairs are: 1x63 3x21 7x9
1, 3, 7, 9, 21 and 63.
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