Question 27
Answer-format rule: round a non-integer answer to the nearest integer. If the calculated answer has more than five digits, give its last five digits.
Let $d_1,d_2,\ldots,d_n$ be an increasing sequence of different integers, each a factor of 2500. How many numbers in $\sqrt{d_1},\sqrt{d_2},\ldots,\sqrt{d_n}$ are rational?
Let $d_1,d_2,\ldots,d_n$ be an increasing sequence of different integers, each a factor of 2500. How many numbers in $\sqrt{d_1},\sqrt{d_2},\ldots,\sqrt{d_n}$ are rational?