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The product of odd number is always odd.

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9y ago

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Is the product for any two prime numbers always odd?

Without knowing what the product is, it will be difficult to help. Presumably, you can tell the difference between even and odd numbers. If you are trying to predict, the product of two evens is even, the product of two odds is odd and the product of an even and an odd is even.


Which pair of numbers has an odd product and an even sum?

Any two odd numbers will have an odd product and an even sum.


What is the product of any two odd numbers?

The product of any two odd numbers is an odd number. The product means that it is the outcome of a multiplication. 3 * 5 = 15, 5 * 7 = 35.


How would you describe the rule for determining whether the product of many natural numbers is even or odd?

I would describe the rule as one of the simplest possible.The product is odd only if each of the natural numbers is odd. If any one of them is even, the product is even.I would describe the rule as one of the simplest possible.The product is odd only if each of the natural numbers is odd. If any one of them is even, the product is even.I would describe the rule as one of the simplest possible.The product is odd only if each of the natural numbers is odd. If any one of them is even, the product is even.I would describe the rule as one of the simplest possible.The product is odd only if each of the natural numbers is odd. If any one of them is even, the product is even.


What is the product of two odd numbers?

The product of two odd numbers is always an odd number.


Is the product of two odd numbers odd or even?

The product of two odd numbers is always odd.


Which pair of numbers has an even product and an odd sum?

Any pair of one even and one odd number will have an even product and an odd sum.


Can an odd products ever have an even factor?

No, an odd product cannot have an even factor. An odd product is the result of multiplying odd numbers together, and since any even number has 2 as a factor, it cannot result from the multiplication of odd numbers. Therefore, the factors of an odd product will always be odd.


What is the conjecture of the product of two odd numbers?

The conjecture about the product of two odd numbers is that the product will always be odd. This is because an odd number can be expressed in the form (2n + 1) (where (n) is an integer), and when two such expressions are multiplied, the resulting product simplifies to (4mn + 2m + 2n + 1), which is also of the form (2k + 1), confirming it is odd. Thus, the product of any two odd numbers is always odd.


What are two odd numbers that make the product of an even number?

No such numbers exist; the product of two odd numbers is always odd.


Is it possible for the product of two prime numbers to be odd?

More than possible. Unless one of your prime numbers is 2, the product of any other two will be odd.


When you multiply any number of even numbers will the product always be odd?

No, the product will always be even.