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There can never be a greatest common multiple of one number for two reasons:"Common" refers to a multiple that is common to two or more numbers. You cannot have a multiple that is common, but only to one number.If X is the greatest common multiple of a set of numbers, then any multiple of X will also be a common multiple of each member of the set and it will be greater than X. And then, any multiple of this number will be a multiple of each member of the set and will be greater still. And then ...
Yes.Since 1 is a member of the Fibonacci sequence, it is always possible. Any natural number, N, can be represented as a sum of a string of N ones.Yes.Since 1 is a member of the Fibonacci sequence, it is always possible. Any natural number, N, can be represented as a sum of a string of N ones.Yes.Since 1 is a member of the Fibonacci sequence, it is always possible. Any natural number, N, can be represented as a sum of a string of N ones.Yes.Since 1 is a member of the Fibonacci sequence, it is always possible. Any natural number, N, can be represented as a sum of a string of N ones.
It can be any member of the infinite set of numbers of the form 7*k where k is an integer. Since the set is infinite, it is not possible to list them.
member : 345232 member : 990757 member : 125432 member : 326790 member : 675678
Any member of the infinite set of numbers of the form 52*k where k is an integer. Since the set is infinite, it is not possible to list them.