No.
No, there is not.
Yes subtraction of vector obeys commutative law because in subtraction of vector we apply head to tail rule
Subtraction is neither commutative property or association property because commutative property of multiplication is when you change the order of the factors the product stays the same and it isn't associated property because you can change the grouping of the factors the product stays the same you can't do that first attraction it wouldn't work it would be a negative zero.
Subtraction, division
No.
No.
you can not use commutative property for subtraction because if you switch them around you will end up with a negative number.
No, changing order of vectors in subtraction give different resultant so commutative and associative laws do not apply to vector subtraction.
Division and subtraction cannot be used with the commutative property.
No, there is not.
it depends how the operation is
Yes subtraction of vector obeys commutative law because in subtraction of vector we apply head to tail rule
Subtraction is neither commutative property or association property because commutative property of multiplication is when you change the order of the factors the product stays the same and it isn't associated property because you can change the grouping of the factors the product stays the same you can't do that first attraction it wouldn't work it would be a negative zero.
Subtraction, division
Addition and multiplication
There cannot be a definition because it does not exist!