Return to sugar-numbers for a moment

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Reference no: EM131584837

Question: Let us return to sugar-numbers for a moment.

(a) Pull a sugar-number out of the bag of n sugar-numbers. How many ways are there to do this?

(b) Now pull another sugar-number out of the bag and put it next to the first sugar-number. How many ways are there to do this?

(c) Keep pulling sugar-numbers out of the bag until you have a line of k sugar-numbers. How many ways are there to produce this line?

(d) Basically, you have chosen k sugar-numbers from a bag of n sugar n umbers. But your resulting number of ways to do this is not the same as 2355_32.png . (If you don't believe this, check for a few values of n and k.) What information do you need to take into consideration? Do so.

(e) Rewrite your expression so that it only uses factorials. Now you have a handy formula for computing 2355_32.png.! (No, not "n-choose-k-factorial." This is the interjection sort of exclamation point.)

Reference no: EM131584837

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