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what is the least possible sum of two 4-digit numbers?what is the least possible sum of two 4-digit numbers?

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โˆ™ 2008-11-25 04:09:04
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โˆ™ 2020-11-21 03:57:01
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Algebra

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A polynomial of degree zero is a constant term

The grouping method of factoring can still be used when only some of the terms share a common factor A True B False

The sum or difference of p and q is the of the x-term in the trinomial

A number a power of a variable or a product of the two is a monomial while a polynomial is the of monomials

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Q: What is the least possible sum of two 4-digit numbers?
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Not unless at least one of the numbers is zero.


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The least of the three numbers is 199.


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It is not possible to express something as a sum of whole numbers with no common factor. All whole numbers have at least 1 as a common factor.


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There's no product or sum until you have at least two numbers.


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We need at least two numbers to find a sum. If that's 34 and 84, the sum is 118.


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A "sum" is a process that involves at least two numbers, and a "product" is also a process that involves at least two numbers. Your question talks about a 'sum' and a 'product', so we expect to find at least four numbers to work with. But there are only two numbers in the whole question. So, to put it gently, we find the question to be somewhat deficient, and lacking an answer.


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That isn't possible. The sum of three odd numbers will always be odd. You can make the sum of 3 prime numbers equal to 32 if one of them is 2 (which is not odd).


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If you mean "the sum of three odd numbers", that isn't possible. The sum of three odd numbers will always be an odd number.


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No. The sum of any odd number of odd numbers will be an odd number.


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Add the two greatest possible four digit numbers. 9999 + 9999


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It's not possible. For two numbers to have a sum of 13, one would have to be even, that is, divisible by 2.


What two numbers have a sum of 5 and product of -36?

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That isn't possible.


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3 and 61 is one possible answer.