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What else can I help you with?
How many ways can you make 100 by multipling two numbers?
With whole numbers, there are five ways.
How many ways can you make 1 3?
In whole numbers, 2. 1 * 13 = 13
What two whole numbers make -20?
There are infinitely many answers. Let A be any whole number and let B = -A -20 Then by the closure of integers, B must be a whole number. And A + B = A + (-A - 20) = -20 Since A is arbitrary, there are infinitely many ways of choosing A and so there are infinitely many ways in which two whole numbers will make -20.
Write two ways in which whole numbers and decimal numbers are different?
Write 2 ways in which whole numbers and decimal numbers are different
How many different ways can you mutiply two whole numbers together to get 36?
5 different ways isn't it
What are two ways in which whole numbers and decimal numbers are different?
Whole numbers are a proper subset of decimal numbers. All whole numbers are decimal numbers but not all decimal numbers are whole numbers.
How many different ways can you write 40 as the product of two whole numbers?
There are 8 different pairs of whole numbers whose prodcut is 40. Allowing for commutativity (a*b = b*a), there are 16 possible ways.
How many different ways can you multiply to get 40?
If you restrict yourself to positive whole numbers, there are four.
How many different ways can you write 50 as the product of two whole numbers?
10x5 and 1x50
How many different ways are there to add prime numbers to make a sum of 12?
It would be 5 ways
How many different ways can you write 25 as a product of two whole numbers?
2. 4 if you include negatives.
How many ways can you make 8?
To determine how many ways you can make 8, we need to specify the context, such as using numbers, coins, or other elements. For example, if considering combinations of whole numbers that add up to 8, there are several ways, such as (8), (7+1), (6+2), and so on. If you mean using coins, the combinations would vary based on the denominations available. Please provide more details for a specific answer!
