negativeand positive
There is no set of three consecutive even integers whose sum is 999. There are two other sets; one is odd, the other is mixed. The odd set is 331, 333 and 335. The mixed set is 332, 333 and 334.
That if one of them is a, the other is -a.
There is no set of two consecutive integers having a product of 14. Product means the result of multiplication.
The rational numbers. The set of rational numbers is the set of all numbers that can be expressed as p/q where p and q are integers.
Not necessarily. The odd integers and the even integers are two infinitely large sets. But their intersection is the null (empty) set.
There is no set of two consecutive integers equating to 200.
Integers include negative numbers.
The intersection of integers and rational numbers is the set of integers. Integers are whole numbers that can be positive, negative, or zero, while rational numbers are numbers that can be expressed as a ratio of two integers. Since all integers can be expressed as a ratio of the integer itself and 1, they are a subset of rational numbers, making their intersection the set of integers.
There is no set of two consecutive odd integers for 323. The set has one odd and one even integer. The numbers are 161 and 162.
There is no set of three consecutive even integers whose sum is 999. There are two other sets; one is odd, the other is mixed. The odd set is 331, 333 and 335. The mixed set is 332, 333 and 334.
That if one of them is a, the other is -a.
It is a set of two positive odd integers.
"Consecutive" integers are integers that have no other integer between them.
The two sets are the same: the set of integers.
No. It can be infinite, finite or null. The set of odd integers is infinite, the set of even integers is infinite. Their intersection is void, or the null set.
There is no set of two consecutive integers having a product of 14. Product means the result of multiplication.
There is no law of closure. Closure is a property that some sets have with respect to a binary operation. For example, consider the set of even integers and the operation of addition. If you take any two members of the set (that is any two even integers), then their sum is also an even integer. This implies that the set of even integers is closed with respect to addition. But the set of odd integers is not closed with respect to addition since the sum of two odd integers is not odd. Neither set is closed with respect to division.