the number of functions defined 10 points are possible if its functional value is either 0 or 1
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This is from the text A First Course on Probability by Sheldon Ross.
The solution he provides is:
Let the points be 1,2,...,n. Since f(i) must be either 0 or 1 for each i=1,2,...n, it follows that there are 2n possible functions.
I don't understand where he gets 2n from...can you elaborate more on this? Is there a different way to solve this problem, a longer, more detailed, and clearer way?
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