If the coefficient of the (n+1)th term and the (n+3)th termin the expansion of (1+x)20 are equal, then the value of n is
10
8
9
None of these
coefficient of (n+1)th term =Coefficient of (n+3)th
We have:
20Cn=20Cn+2
⇒2n+2=20
[∵ If nCx=nCy⇒x=y or x+y =n]
⇒n=9
If the three consecutive coefficient in the expansion of (1+x)n are 28, 56 and 70, then the value of n is
If in the expansion of (1+x)15, the coefficient of (2r+3)th and (r−1)th terms are equal, then the value of r is