No.757 チャンパーノウン定数 (2)
問題文最終更新日: 2018-12-26 00:24:45
問題文
$B$ 進数におけるチャンパーノウン定数 $C_B$ の小数第 $D$ 位の数字を求めてください。
ここで $C_B$ とは、$0.$ に続いて、$1$ 以上のすべての整数( $B$ 進表記)が昇順に連結されたものです。
例えば、$C_3=(0.12101112202122100101102110\dots)_3$、$C_{10}=(0.1234567891011121314151617\dots)_{10}$ です。
入力
$B$ $D$
入力は以下の制約を満たします。
- $2\le B\le10$
- $B$ は十進表記された整数である。
- $1\le D\le B^{100000}$
- $D$ は $B$ 進表記された整数である。
出力
$C_B$ の小数第 $D$ 位の数字を出力してください。
サンプル
サンプル1
入力
5 12
出力
1
$C_5=(0.1234101\dots)_5$ であるので、小数第 $(12)_5$ 位の数字は $1$ です。$(12)_5=(7)_{10}$ に注意してください。
サンプル2
入力
7 41402021
出力
2
サンプル3
入力
10 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0
出力
1
$D$ が非常に大きい場合があります。
提出するには、Twitter 、GitHub、 Googleもしくは右上の雲マークをクリックしてアカウントを作成してください。