If the coefficients of rth term and (r+4)th term are equal in the expansion of (1+x)20, then the value of r will be
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20Cr−1 = 20Cr+3 ⇒ 20 - r + 1 = r + 3 ⇒ r = 9.
If in the expansion of (1+x)20, the coefficients of rth and (r+4)th terms are equal, then the value of r is equal to:
If the expansion of (1+x)20, then coefficients of rth and (r+4)th terms are equal, then r is equal to
If x4 occurs in the rth term in the expansion of (x4+1x3)15, then r =