If nCr+ nCr+1= n+1Cx, then x =
r
r - 1
n
r + 1
r+1 nCr+ nCr+1= n+1Cx, [Given] We have : nCr+ nCr+1= n+1Cx[∵ nCr+ nCr−1= n+1C1]⇒ n+1Cr+1= n+1Cx⇒r+1=x[∵ nCr= nCy⇒n=x+y or x=y]
nCr÷nCr−1 =