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There are $N$ vineyards arranged in a row, numbered from $0$ to $N-1$. Giorgio starts the tour from vineyard $L$, once the first tasting is over he will move on to the vineyard $L+1$, then to the vineyard $L+2$ and so on until he reaches the vineyard $R$. Note that Giorgio can start and end his tour on the same vineyard.
 
To visit the vineyard $i$ Giorgio has to pay $V_i$ euro. The cost of a tour is the cost of each vineyard visited.
 
There are a total of $N*(N+1)/2$ different tours, Giorgio will choose one of the tours in the following way:
 
First, he sorts the tours in ascending order of cost, in case of a tie, the tours with the smallest starting vineyard come first. Then, he chose the $K$-th tour from this order.
 
Help Giorgio find the first and the last vineyards of the $K$-th tour!

Poveste şi cerinţă...

h2. Date de intrare

h3. Explicaţie

In the first sample case there are $10$ possible tours, in order:
 
\begin{enumerate}
    \item from $0$ to $0$: the cost is $1$
    \item from $3$ to $3$: the cost is $1$
    \item from $1$ to $1$: the cost is $2$
    \item from $0$ to $1$: the cost is $1+2=3$
    \item from $2$ to $2$: the cost is $3$
    \item from $2$ to $3$: the cost is $3+1=4$
    \item from $1$ to $2$: the cost is $2+3=5$
    \item from $0$ to $2$: the cost is $1+2+3=6$
    \item from $1$ to $3$: the cost is $2+3+1=6$
    \item from $0$ to $3$: the cost is $1+2+3+1=7$
\end{enumerate}
 
The fourth tour starts from vineyard $0$ and end in vineyard $1$.

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