3 2 4 6
11
1111
11222211
For $k=1$, $\mathrm{LCM}(11) \bmod 998244353 = 11$.
For $k=2$, $\mathrm{LCM}(11,1111) \bmod 998244353= 1111$.
For $k=3$, $\mathrm{LCM}(11,1111,111111) \bmod 998244353= 11222211$.1 200000
202819780
10 47718 21994 98917 104184 160670 190107 125377 29127 7017 177076
429620650 844699313 355160870 608402385 858856681 605347397 566966598 429324494 370941155 567238109
{
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"description": {
"content": "For a positive integer $n$, define $R_n$ as \"the integer obtained by interpreting a string of $n$ consecutive $1$s as a decimal number\". For example, $R_3 = 111$. You are given a positive integer sequ",
"description_type": "Markdown"
},
"platform": "AtCoder",
"limit": {
"time_limit": 2000,
"memory_limit": 262144
},
"difficulty": "None",
"is_remote": true,
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"statements": [
{
"statement_type": "Markdown",
"content": "For a positive integer $n$, define $R_n$ as \"the integer obtained by interpreting a string of $n$ consecutive $1$s as a decimal number\". For example, $R_3 = 111$.\nYou are given a positive integer sequ...",
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