Eugene is preparing for the city sports competition, where he wants to show himself as the strongest. He trains according to the system of Shaolin monks. The training consists of $$$N$$$ sets, each set lasting for $$$M$$$ minutes and $$$S$$$ seconds, and there is a break of $$$P$$$ seconds between each pair of consecutive sets.
Help Eugene determine how much time the training will take.
The first line contains an integer $$$N$$$ $$$(1 \le N \le 100)$$$, which stands for the number of sets.
The second line contains an integer $$$M$$$ $$$(0 \le M \le 59)$$$, which stands for the number of minutes in one set.
The third line contains an integer $$$S$$$ $$$(0 \le S \le 59)$$$, which is the number of seconds in one set.
The fourth line contains an integer $$$P$$$ $$$(0 \le P \le 120)$$$, which denotes the duration of the break between the sets expressed in seconds.
It is assumed that one set takes a non-zero amount of time.
Output two integers: the duration of training in minutes and seconds. The former equals the number of minutes the training takes. The latter is the number of seconds the training takes, ranging from $$$0$$$ through $$$59$$$.
4 3 24 70
17 6
In the example from the problem, Eugene needs to perform $$$4$$$ sets of training, each set lasts $$$3$$$ minutes $$$24$$$ seconds. At the same time, he will have $$$3$$$ breaks between the sets, each lasting $$$70$$$ seconds. Therefore, the entire training will take $$$17$$$ minutes and $$$6$$$ seconds.
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