<p style='text-align: justify;'>
The villain Leuret wants to abduct my cows. He will come in his flying saucer to the meadow where they are day and night. At the moment of the abduction, he must remove his force field and launch a beam of light that spreads from the center of his ship towards the earth in the form of a vertical cone.
All cows within or on the edge of the cone of light will be abducted. Each cow has a microchip that Leuret will use to obtain its coordinates in the two-dimensional horizontal plane, orienting the positive values of the $[0;y]$ axis towards the north and $[x;0]$ towards the east.
To avoid radar detection, Leuret will try to fly at the lowest possible altitude so that he can abduct all the cows in the meadow in one attempt. Previous studies of alien ships have shown that the opening angle of the beam of light with respect to the center of the cone and any of its sides is $45$ degrees.
Since abductions are done at night and there will be no full moon, Leuret will have to rely only on the microchips of the cows. For this reason, and to protect my cows, I have extracted their microchips and placed them in piles of straw scattered throughout the meadow to deceive Leuret.
Even so, fooling him would not be enough, so I have hired the FreeAliensWithStyle team to shoot down his ship. For this purpose, they have placed a laser cannon in the meadow at position $[cx,cy]$.
Given three integer values$[n, cx, cy]$ where $n$ is the number of cows $(2 \leq n \leq 1000)$ and $[cx,cy]$ indicate the location of the laser cannon, followed by n lines with pairs $[xi,yi]$ where their microchips are located in the meadow, we want to determine the height at which the spaceship will fly and the number of degrees it must rotate with respect to the north, both values up to two decimal places, in order to shoot down the ship.
If the cannon is below the ship, the rotation angle will be 0 degrees. Note that the cannon can only rotate clockwise. Assume that the point $[0;0]$ is located in the lower left corner of the meadow.
</p>
The villain Leuret wants to abduct my cows. He will come in his flying saucer to the meadow where they are day and night. At the moment of the abduction, he must remove his force field and launch a beam of light that spreads from the center of his ship towards the earth in the form of a vertical cone.
All cows within or on the edge of the cone of light will be abducted. Each cow has a microchip that Leuret will use to obtain its coordinates in the two-dimensional horizontal plane, orienting the positive values of the $[0;y]$ axis towards the north and $[x;0]$ towards the east.
To avoid radar detection, Leuret will try to fly at the lowest possible altitude so that he can abduct all the cows in the meadow in one attempt. Previous studies of alien ships have shown that the opening angle of the beam of light with respect to the center of the cone and any of its sides is $45$ degrees.
Since abductions are done at night and there will be no full moon, Leuret will have to rely only on the microchips of the cows. For this reason, and to protect my cows, I have extracted their microchips and placed them in piles of straw scattered throughout the meadow to deceive Leuret.
Even so, fooling him would not be enough, so I have hired the FreeAliensWithStyle team to shoot down his ship. For this purpose, they have placed a laser cannon in the meadow at position $[cx,cy]$.
Given three integer values$[n, cx, cy]$ where $n$ is the number of cows $(2 \leq n \leq 1000)$ and $[cx,cy]$ indicate the location of the laser cannon, followed by n lines with pairs $[xi,yi]$ where their microchips are located in the meadow, we want to determine the height at which the spaceship will fly and the number of degrees it must rotate with respect to the north, both values up to two decimal places, in order to shoot down the ship.
If the cannon is below the ship, the rotation angle will be 0 degrees. Note that the cannon can only rotate clockwise. Assume that the point $[0;0]$ is located in the lower left corner of the meadow.
<p style='text-align: justify;'>
The first line contains three integer values $n, cx, cy$ such that $(2 \leq n \leq 1000)$ and $(0 \leq cx, cy \leq 1000)$. It is followed by $n$ lines with non-negative integer coordinate pairs $[xi, yi]$ with the location of each microchip. **All chip coordinates are unique.**
</p>
The first line contains three integer values $n, cx, cy$ such that $(2 \leq n \leq 1000)$ and $(0 \leq cx, cy \leq 1000)$. It is followed by $n$ lines with non-negative integer coordinate pairs $[xi, yi]$ with the location of each microchip. All chip coordinates are unique.
In one line, print the two values in the requested format separated by space, **both values with two decimal places**.
**The max error allowed for this problem is $10^{-5}$**.
In one line, print the two values in the requested format separated by space, both values with two decimal places.
The max error allowed for this problem is $10^{-5}$.
![][input_sample]
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