Prove the above relationship
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Answer:
The answer is given in the attachment. I have done it from the 2nd step
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hope it helps u bro
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(n-1)!/(n-1-r)! + r ( n-1) !/(n-1-(r-1))!
(n-1)!/(n-1-r)! +r(n-1)!/(n-1-r+1)!
(n-1)!/(n-1-r)! + r(n-1)!/(n-r)!
(n-1)!/(n-r-1)! + r (n-1)!/(n-r-1)!(n-r)
(n-1)!/(n-r-1)! [1+ r/n-r]
(n-1)!/(n-r-1)!*n-r+r /n-r
(n-1)!/(n-r-1)!* n/ n-r
n! /(n-r)!
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