No, just these: 1, 13, 67, 871.
4, it represents four hundred.
To find three different 3-digit odd numbers that add up to 871, we can set up an algebraic equation. Let the three numbers be represented by x, y, and z. Since they are odd, we know they must be consecutive odd numbers. Therefore, we can represent them as x, x+2, and x+4. Setting up the equation x + (x+2) + (x+4) = 871, we can solve for x to find the three numbers.
"Sum" requires at least two numbers. So there cannot be athree digit number that sums to anything.
870
871 and any multiple of 871
871 and 1742 have a GCF of 871.
871 and 1742 is one possibility.
871 and 871. If they need to be different, 871 and 1742.
Answer: None, it is impossible. No single number has a greatest common factor. A "common factor" is a factor that two or more numbers have in common. The "greatest common factor" is the largest factor that two or more numbers have in common.
Both numbers are not even. If they were, the GCF would be 1742 (871*2) i think it is 5 of the two rear numbers factor
There is neither a greatest common factor nor common factors of a single number, such as 871, because there cannot be any form of common factor without two or more numbers to compare. Common factors are factors that the numbers being compared have in common. The greatest common factor is the largest factor that all the numbers being compared have in common. Thus, since there are not two or more numbers to compare, there are neither common factors nor a greatest common factor.
You need to compare at least two numbers to find a GCF.
1742 and 2613
871 and 871. If they need to be different, 871 and 1742.
This problem doesn't work. If both numbers have a common factor of 871 and are even, that means they also have a common factor of 2. 5226 and 3484 are both even and have a common factor of 871 and are not divisible by each other, but their GCF is 1742 (2 x 871)
Two even numbers won't have an odd GCF.