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Score : $200$ points

### Problem Statement

Given an integer $X$ between $-10^{18}$ and $10^{18}$ (inclusive), print $\left\lfloor \dfrac{X}{10} \right\rfloor$.

### Notes

For a real number $x$, $\left\lfloor x \right\rfloor$ denotes "the maximum integer not exceeding $x$". For example, we have $\left\lfloor 4.7 \right\rfloor = 4, \left\lfloor -2.4 \right\rfloor = -3$, and $\left\lfloor 5 \right\rfloor = 5$. (For more details, please refer to the description in the Sample Input and Output.)

### Constraints

• $-10^{18} \leq X \leq 10^{18}$
• All values in input are integers.

### Input

Input is given from Standard Input in the following format:

$X$


### Output

Print $\left\lfloor \frac{X}{10} \right\rfloor$. Note that it should be output as an integer.

### Sample Input 1

47


### Sample Output 1

4


The integers that do not exceed $\frac{47}{10} = 4.7$ are all the negative integers, $0, 1, 2, 3$, and $4$. The maximum integer among them is $4$, so we have $\left\lfloor \frac{47}{10} \right\rfloor = 4$.

### Sample Input 2

-24


### Sample Output 2

-3


Since the maximum integer not exceeding $\frac{-24}{10} = -2.4$ is $-3$, we have $\left\lfloor \frac{-24}{10} \right\rfloor = -3$.
Note that $-2$ does not satisfy the condition, as $-2$ exceeds $-2.4$.

### Sample Input 3

50


### Sample Output 3

5


The maximum integer that does not exceed $\frac{50}{10} = 5$ is $5$ itself. Thus, we have $\left\lfloor \frac{50}{10} \right\rfloor = 5$.

### Sample Input 4

-30


### Sample Output 4

-3


Just like the previous example, $\left\lfloor \frac{-30}{10} \right\rfloor = -3$.

### Sample Input 5

987654321987654321


### Sample Output 5

98765432198765432


The answer is $98765432198765432$. Make sure that all the digits match.

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