6302: ABC230 —— A - AtCoder Quiz 3
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Description
AtCoder Grand Contest (AGC), a regularly held contest with a world authority, has been held $54$ times.
Just like the $230$-th ABC ― the one you are in now ― is called ABC230, the $N$-th AGC is initially named with a zero-padded $3$-digit number $N$. (The $1$-st AGC is AGC001, the $2$-nd AGC is AGC002, ...)
However, the latest $54$-th AGC is called AGC055, where the number is one greater than $54$. Because AGC042 is canceled and missing due to the social situation, the $42$-th and subsequent contests are assigned numbers that are one greater than the numbers of contests held. (See also the explanations at Sample Inputs and Outputs.)
Here is the problem: given an integer $N$, print the name of the $N$-th AGC in the format AGCXXX, where XXX is the zero-padded $3$-digit number.
Just like the $230$-th ABC ― the one you are in now ― is called ABC230, the $N$-th AGC is initially named with a zero-padded $3$-digit number $N$. (The $1$-st AGC is AGC001, the $2$-nd AGC is AGC002, ...)
However, the latest $54$-th AGC is called AGC055, where the number is one greater than $54$. Because AGC042 is canceled and missing due to the social situation, the $42$-th and subsequent contests are assigned numbers that are one greater than the numbers of contests held. (See also the explanations at Sample Inputs and Outputs.)
Here is the problem: given an integer $N$, print the name of the $N$-th AGC in the format AGCXXX, where XXX is the zero-padded $3$-digit number.
Input
Input is given from Standard Input in the following format:
$N$
$N$
Output
Print the name of the $N$-th AGC in the specified format.
Constraints
$1≤N≤54$
$N$ is an integer.
$N$ is an integer.
Sample 1 Input
42
Sample 1 Output
AGC043
As explained in Problem Statement, the $42$-th and subsequent AGCs are assigned numbers that are one greater than the numbers of contests.
Thus, the $42$-th AGC is named AGC043.
Thus, the $42$-th AGC is named AGC043.
Sample 2 Input
19
Sample 2 Output
AGC019
The $41$-th and preceding AGCs are assigned numbers that are equal to the numbers of contests.
Thus, the answer is AGC019.
Thus, the answer is AGC019.
Sample 3 Input
1
Sample 3 Output
AGC001
As mentioned in Problem Statement, the $1$-st AGC is named AGC001.
Be sure to pad the number with zeros into a $3$-digit number.
Be sure to pad the number with zeros into a $3$-digit number.