Unordered Sampling Without Replacement | Combinations | Binomial Distribution | Bernoulli
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Draw samples where ordering does not matter and replacement is not allowed
--> Unordered Sampling Without Replacement | Combinations | Binomial Distribution | Bernoulli HOME VIDEOS CALCULATOR COMMENTS COURSES FOR INSTRUCTOR LOG IN FOR INSTRUCTORS Sign In Email: Password: Forgot password? ← previous next → Video Available 2.1.3 Unordered Sampling without Replacement: Combinations Here we have a set with $n$ elements, e.g., $A=\{1, 2, 3,....n\}$ and we want to draw $k$ samples from the set such that ordering does not matter and repetition is not allowed. Thus, we basically want to choose a $k$-element subset of $A$, which we also call a $k$-combination of the
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