There are an infinite number of positive integers that satisfy the equation x^4 + y < 70.
Of the 729 numbers that satisfy the requirement of positive integers, 104 are divisible by 7.
-6
6 positive integers. 0,1,2,3,4 & 5
666 integers.
Any number of the from 5a9b where a and b are positive integers and at least one of them is >1 will satisfy the requirements. There are infinitely many such numbers.
There are 6 such triples.
There are infinitely many pairs of positive integers that satisfy the equation x - y = 42, starting with (43, 1), (44, 2), (45, 3) and so on.
Of the 729 numbers that satisfy the requirement of positive integers, 104 are divisible by 7.
any odd number >0 that is a whole numberSince there are infinitely many odd positive integers, you will understand that I cannot list all of them, however, they look like this: 1, 3, 5, 7, 9, 11, 13, 15, etc.Answer:The odd positive integers are those that satisfy the equation: Iodd=1+2nWhere: Iodd= Any odd positive integer valuen=any positive integer value
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All the numerals are integers (positive integers)
6 positive integers. 0,1,2,3,4 & 5
The positive integers up to 4 are: 1, 2, 3, and 4. This is a total of four positive integers.
No. If an equation has many solutions, any one of them will satisfy it.
666 integers.
The answer depends on how many negative integers you divide by.
Any number of the from 5a9b where a and b are positive integers and at least one of them is >1 will satisfy the requirements. There are infinitely many such numbers.