The 5th Cuban Programming League (Warmup)Ended (Frozen) |
Last month, millions of people around the world took the streets in what could be **largest environmental protest in history**. Many posters had: *“There is no PLANet B!”* written on them.
Fito and his friend were part of the protests because they also believe that our beautiful planet is under a huge threat. The weather is more extreme and the oceans have a lot of plastic. Moreover, industrial production, farming methods and mass deforestation have led to the extinction of many species. They know that if we continue like this, it’s almost certain that sea levels will continue to rise, there will be extreme heat-waves, loss of the polar ice caps and mass pollution; in short, a very worrying future for us all. Therefore, we need to do something **before it’s too late**.
Fito and his friend decided to take **action** and will plant as many trees as they can. They have a sequence of positions $\lbrace A_i \rbrace$ of length $N$ where it would be nice to have a tree (there could be some repeated positions). Each position is represented by an integer that indicates the distance to the start of the street (they will plant all the trees in the same street). Your task is to help Fito and his friend to find out what is the maximum distance between any two trees they will plant.
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[input_sample]: 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
Last month, millions of people around the world took the streets in what could be largest environmental protest in history. Many posters had: “There is no PLANet B!” written on them.
Fito and his friend were part of the protests because they also believe that our beautiful planet is under a huge threat. The weather is more extreme and the oceans have a lot of plastic. Moreover, industrial production, farming methods and mass deforestation have led to the extinction of many species. They know that if we continue like this, it’s almost certain that sea levels will continue to rise, there will be extreme heat-waves, loss of the polar ice caps and mass pollution; in short, a very worrying future for us all. Therefore, we need to do something before it’s too late.
Fito and his friend decided to take action and will plant as many trees as they can. They have a sequence of positions $\lbrace A_i \rbrace$ of length $N$ where it would be nice to have a tree (there could be some repeated positions). Each position is represented by an integer that indicates the distance to the start of the street (they will plant all the trees in the same street). Your task is to help Fito and his friend to find out what is the maximum distance between any two trees they will plant.
The first line of input contains the integer N ($2 \leq N \leq 100$). The second line contains $N$ integers $A_i ( 1 \leq A_i \leq10^9 )$ separated by a space that represent the positions of the trees.
The first line of input contains the integer N ($2 \leq N \leq 100$). The second line contains $N$ integers $A_i ( 1 \leq A_i \leq10^9 )$ separated by a space that represent the positions of the trees.
Print the maximum absolute difference between two positions.
Print the maximum absolute difference between two positions.
In the first case, the maximum absolute difference of two positions is $A_3−A_1=6−1=5$.
In the first case, the maximum absolute difference of two positions is $A_3−A_1=6−1=5$.