Races

The management team of the popular automotive TV show "Top Gear" has recently decided to evaluate solar-powered cars. For this purpose, they have selected two models for review.

Due to current technological limitations, these cars cannot operate continuously without charging. According to the user manual for the first car, when covering long distances, the recommended procedure is to drive for (t_1) hours at a speed of (v_1) kilometers per hour, followed by an equal amount of time spent charging the batteries. The second car follows a similar pattern, but with potentially different values for (t_2) and (v_2).

To showcase the capabilities of these cars, a race has been organized. The race will take place on a straight track measuring (x) kilometers, adhering to the strategies outlined in the manuals.

Your task is to predict the winner of this race.

Input

The first line of the input contains four integers: (t_1), (v_1), (t_2), and (v_2), separated by spaces ((1 $\le$ t_i, v_i $\le$ 1000)). The second line contains a single integer (x), representing the length of the track ((1 $\le$ x $\le$ 1000000)).

Output

If the first car finishes the race first, output "First". If the second car finishes first, output "Second". If both cars finish at the same time, output "Draw".

Examples