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Let's apply what we've learned about combination counting to Vandermonde's identity, which states that any combination of objects from a group of must have some
Let's apply what we've learned about combination counting to Vandermonde's identity, which states that any combination of objects from a group of must have some objects where from a group of objects and objects from a group of objects. In other words, Let's illustrate this by imagining you are selecting from a menu of fruits and vegetables. Which of the following scenarios does this statement capture?
Let's apply what we've learned about combination counting to Vandermonde's identity, which states that any combination of objects from a group of must have some objects where from a group of objects and objects from a group of objects. In other words,
Let's illustrate this by imagining you are selecting from a menu of fruits and vegetables. Which of the following scenarios does this statement capture?
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