Inscribed Square and Triangle

Observe the following drawing:

You’re given the area of the circle centered at $L$ as in the image and a number that denotes the proportion of area of circles:

$\text{Proportion} = \text{Area}(\text{circle of center O}) / \text{Area}(\text{circle of center L})$

Write a program that will calculate the area of $ABCD$ quadrilateral and $BPQ$ triangle.

Input

Input contains only only two floating point number separated by a single space.

Constraints

You are to take double precision numbers as input.

Consider $\pi = \text{arccos}(-1)$.

Output

Area of Triangle

Area of quadrilateral

Sample

Input	Output
314.15926535897932384626433832795 3.00	100 600