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Prove, either a function is injective, surjective or bijective.

Prove If the functions are injective, surjective, or bijective. You must prove your answer. For example, if you decide a function is only injective, you must prove that it is injective and prove that it is not surjective and that it is not bijective. Similarly, if you claim a function is only surjective, you must prove it is surjective and then prove it is not injective and not bijective. 

- Define the function g: N>0 → N>0 U {0} such that g(x) = floor(x/2). You may use the fact that if a = z + r where z Z and 0 <= r < 1, then floor(a) = z.

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