B"You have an initially empty cauldron, and you want to brew a potion in it. The potion consists of two ingredients: magic essence and water. The potion you want to brew should contain exactly k % magic essence and (100 - k) % water. In one step, you can pour either one liter of magic essence or one liter of water into the cauldron. What is the minimum number of steps to brew a potion? You don't care about the total volume of the potion, only about the ratio between magic essence and water in it. A small reminder: if you pour e liters of essence and w liters of water ( e + w > 0 ) into the cauldron, then it contains frac{e}{e + w} cdot 100 % (without rounding) magic essence and frac{w}{e + w} cdot 100 % water. The first line contains the single t ( 1 <= t <= 100 ) -- the number of test cases. The first and only line of each test case contains a single integer k ( 1 <= k <= 100 ) -- the percentage of essence in a good potion. For each test case, print the minimum number of steps to brew a good potion. It can be proved that it's always possible to achieve it in a finite number of steps. In the first test case, you should pour 3 liters of magic essence and 97 liters of water into the cauldron to get a potion with 3 % of magic essence. In the second test case, you can pour only 1 liter of essence to get a potion with 100 % of magic essence. In the third test case, you can pour 1 liter of magic essence and 3 liters of water. "...