IMO 1985 LL BUL11
Let a and b be integers and n a positive integer. Prove that
IMO 1985 LL BUL11
Origin: BUL
Problem
Let a and b be integers and n a positive integer. Prove that bn−1a(a + b)(a + 2b) \cdot \cdot \cdot (a + (n −1)b) n! is an integer.
Let a and b be integers and n a positive integer. Prove that
Origin: BUL
Let a and b be integers and n a positive integer. Prove that bn−1a(a + b)(a + 2b) \cdot \cdot \cdot (a + (n −1)b) n! is an integer.