Elevator

Misha lives on floor $n$. When Misha enters the building, he checks which floor the elevator is on at that moment and decides whether to call the elevator or take the stairs.

Today the elevator is on floor $k$. Misha enters the building on floor 1. Climbing one floor by the stairs takes $a$ seconds. The elevator moves one floor in $b$ seconds. Time spent entering or leaving the elevator, and time spent walking to the stairs or the elevator and back, can be ignored.

Help Misha decide by computing how long it takes him to reach his floor by elevator and by stairs.

The input contains four integers $n$, $k$, $a$, and $b$.

$2 \le n \le 100$, $1 \le k \le 100$, $1 \le a, b \le 1000$.

Print two integers. The first is the time it takes Misha to reach his floor by elevator, and the second is the time it takes him to climb to his floor by stairs.

In the example, the elevator needs $7 \times 3 = 21$ seconds to come down from floor 8, and then $14 \times 3 = 42$ seconds to go up to floor 15, where Misha lives. Misha needs $14 \times 5 = 70$ seconds to climb to floor 15 by the stairs.