The result will be positive in this case.
Any number that is a multiple of 16 can be divided by 16 without a remainder. This means that any number that is evenly divisible by 16, such as 16, 32, 48, 64, and so on, can be divided by 16. In mathematical terms, a number n can be divided by 16 if n is equal to 16 multiplied by an integer k, where k is any whole number.
If A is a prime, then the answer is A^k where k is any positive integer.
In mathematics, a number ( a ) is said to be divisible by another number ( b ) if there exists an integer ( k ) such that ( a = b \times k ). This means that when ( a ) is divided by ( b ), the result is an integer with no remainder. For example, 15 is divisible by 3 because ( 15 = 3 \times 5 ). If there is a remainder when dividing, then ( a ) is not divisible by ( b ).
Any number of the form 24k where k is an integer can be divided by 24 without remainder.
A polygon with 7k sides, where k is any positive integer.A polygon with 7k sides, where k is any positive integer.A polygon with 7k sides, where k is any positive integer.A polygon with 7k sides, where k is any positive integer.
They are members of the set of numbers of the form 15*k where k is a positive integer less than or equal to 26.
Any number that is a multiple of 16 can be divided by 16 without a remainder. This means that any number that is evenly divisible by 16, such as 16, 32, 48, 64, and so on, can be divided by 16. In mathematical terms, a number n can be divided by 16 if n is equal to 16 multiplied by an integer k, where k is any whole number.
If A is a prime, then the answer is A^k where k is any positive integer.
If A is a prime, then the answer is A^k where k is any positive integer.
They are elements of the infinite set of numbers of the form 15*k where k is an integer.
It is 5565*k where k is any integer.
Any number of the form 24k where k is an integer can be divided by 24 without remainder.
A polygon with 7k sides, where k is any positive integer.A polygon with 7k sides, where k is any positive integer.A polygon with 7k sides, where k is any positive integer.A polygon with 7k sides, where k is any positive integer.
It is any ratio of the form (12*k)/(15*k) where k is a non-zero integer, or a common factor of 12 and 15.
6.
Any number of the form k*52 where k is an integer.
The products of 5280 are all multiples of the form 5280*k where k is a positive integer,