It matters which number comes first, as that is the numerator, but all the other numbers (the denominators) can be in any order. x/y/z = x/yz = x/zy = x/z/y
Yes, the order of the numbers in division does matter. Division is not commutative, meaning that changing the order of the numbers changes the result. For example, dividing 10 by 2 gives 5, while dividing 2 by 10 gives 0.2. Therefore, it is crucial to maintain the correct order when performing division.
6 if order doesn't matter
If only 1 operation is happening, always go from left to right. it does matter with subtraction.
Order is important because when you switch your numbers when dividing or subtracting, you might get a different answer which would affect your answer. ♫
It is the same thing as dividing whole numbers in order to find a quotient.
Yes, the order of the numbers in division does matter. Division is not commutative, meaning that changing the order of the numbers changes the result. For example, dividing 10 by 2 gives 5, while dividing 2 by 10 gives 0.2. Therefore, it is crucial to maintain the correct order when performing division.
6 if order doesn't matter
If only 1 operation is happening, always go from left to right. it does matter with subtraction.
Yes it does. Dividing a by b, is not the same as dividing b by a.
Order is important because when you switch your numbers when dividing or subtracting, you might get a different answer which would affect your answer. ♫
It is the same thing as dividing whole numbers in order to find a quotient.
No; it does not matter.
No, Order does not matter
Only one, since the order of the numbers does not matter in a combination.
If the order of the 4 numbers matters, then there are (6 x 5 x 4 x 3) = 360 .If the order of the 4 numbers doesn't matter, then there are 15 different groups of 4.
yes
The answer depends on whether order matters. For example, would 1234 be considered the same as 4321. If order does not matter, there are only 15 combinations. This answer was obtained dividing the factorial 6 by the product of the factorial of 4 and the factorial of (6-4). In general, the amount of unordered combinations of x with y numbers is equal to y!/(x!(y-x)!). If order does matter, there are 360 combinations. This answer was obtained by diving the factorial of 6 by the factorial of (6-4). In general, the amount of ordered combinations of x with y numbers is equal to y!/((y-x)!).