7 100 130 130 130 115 115 150
1685 In this sample input, M-kun has seven days of trading. One way to have $1685$ yen in the end is as follows: * Initially, he has $1000$ yen and no stocks. * Day $1$: Buy $10$ stocks for $1000$ yen. Now he has $0$ yen. * Day $2$: Sell $7$ stocks for $910$ yen. Now he has $910$ yen. * Day $3$: Sell $3$ stocks for $390$ yen. Now he has $1300$ yen. * Day $4$: Do nothing. * Day $5$: Buy $1$ stock for $115$ yen. Now he has $1185$ yen. * Day $6$: Buy $10$ stocks for $1150$ yen. Now he has $35$ yen. * Day $7$: Sell $11$ stocks for $1650$ yen. Now he has $1685$ yen. There is no way to have $1686$ yen or more in the end, so the answer is $1685$.
6 200 180 160 140 120 100
1000 In this sample input, it is optimal to do nothing throughout the six days, after which we will have $1000$ yen.
2 157 193
1216 In this sample input, it is optimal to buy $6$ stocks in Day $1$ and sell them in Day $2$, after which we will have $1216$ yen.
{
"problem": {
"name": "Road to Millionaire",
"description": {
"content": "To become a millionaire, M-kun has decided to make money by trading in the next $N$ days. Currently, he has $1000$ yen and no stocks - only one kind of stock is issued in the country where he lives. H",
"description_type": "Markdown"
},
"platform": "AtCoder",
"limit": {
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"statements": [
{
"statement_type": "Markdown",
"content": "To become a millionaire, M-kun has decided to make money by trading in the next $N$ days. Currently, he has $1000$ yen and no stocks - only one kind of stock is issued in the country where he lives.\nH...",
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}