B"There is a light source on the plane. This source is so small that it can be represented as point. The light source is moving from point (a, s_y) to the (b, s_y) (s_y < 0) with speed equal to 1 unit per second. The trajectory of this light source is a straight segment connecting these two points. There is also a fence on OX axis represented as n segments (l_i, r_i) (so the actual coordinates of endpoints of each segment are (l_i, 0) and (r_i, 0) ). The point (x, y) is in the shade if segment connecting (x,y) and the current position of the light source intersects or touches with any segment of the fence. You are given q points. For each point calculate total time of this point being in the shade, while the light source is moving from (a, s_y) to the (b, s_y) . First line contains three space separated integers s_y , a and b ( -10^9 <= s_y < 0 , 1 <= a < b <= 10^9 ) -- corresponding coordinates of the light source. Second line contains single integer n ( 1 <= n <= 2 cdot 10^5 ) -- number of segments in the fence. Next n lines contain two integers per line: l_i and r_i ( 1 <= l_i < r_i <= 10^9 , r_{i - 1} < l_i ) -- segments in the fence in increasing order. Segments don't intersect or touch each other. Next line contains single integer q ( 1 <= q <= 2 cdot 10^5 ) -- number of points to check. Next q lines contain two integers per line: x_i and y_i ( 1 <= x_i, y_i <= 10^9 ) -- points to process. Print q lines. The i -th line should contain one real number -- total time of the i -th point being in the shade, while the light source is moving from (a, s_y) to the (b, s_y) . The answer is considered as correct if its absolute of relative error doesn't exceed 10^{-6} . "...