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# What is the process for finding the product of two integer?

Updated: 9/26/2023

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6y ago

It is called multiplication.

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6y ago

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Q: What is the process for finding the product of two integer?
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Multiplication

### The process of finding the product of two numbers?

It is called multiplication.

### Explain the process for finding the product of two integers?

The product of two integers is found by multiplying them. Eg. the product of 5 and 3 is 15.

### What can you say about the product of an integer and a positive integer?

-- The product is an integer. -- If the original two integers are both positive, then the product is positive. -- If the original two integers have different signs, then the product is negative.

### Is the product of an integer is an integer?

It is not possible to have the product of an integer. "product" is a binary operation and that means that it is an operation that combines two numbers to make the product - a third number. So you need two numbers as input, not just one.

### What is the process of finding the product of two numbers called?

Multiplying. Yes, multiplication.

It can be.

3 and 3

### The product of any two integers is a positive integer?

No, if a negative integer is multiplied by a positive integer, the product is negative. However, if both of the integers are either positive or negative, the product is positive.

### When finding the product of two mixed numbers the answer will always be?

Assuming the numbers are positive, the answer will be a mixed number that is greater than the integer parts of the two numbers and smaller than the product of one more than each of the two integer parts. The last part is: ax &lt; ab/c * xy/z &lt; (a+1)*(x+1)

### What is the process of finding the product of two numbers?

Multiplication (that's the name of the game and each generation they play the same!)

### The largest integer that is not the product of two or more different primes?

The largest integer that is not the product of two or more different primes would be the largest prime number. Because there are an infinite number of prime numbers, there is no largest integer that is not the product of two or more different primes.