There are three squares, each with side length placed on the x-axis. The coordinates of centres of these squares are (x1, a/2), (x2, a/2) and (x3, a/2) respectively. All of them are placed with one of their sides resting on the x-axis. You are allowed to move the centres of each of these squares along the x-axis (either to the left or to the right) by a distance of at most K. Find the maximum possible area of intersections of all these three squares that you can achieve. That is, the maximum area of the region which is part of all the three squares in the final configuration.

Computer Networking: A Top-Down Approach (7th Edition)
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ISBN:9780133594140
Author:James Kurose, Keith Ross
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Chapter1: Computer Networks And The Internet
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Please Answer this in C++ only
There are three squares, each with side length placed on the x-axis. The coordinates of centres of these
squares are (x1, a/2), (x2, a/2) and (x3, a/2) respectively. All of them are placed with one of their sides
resting on the x-axis.
You are allowed to move the centres of each of these squares along the x-axis (either to the left or to the
right) by a distance of at most K. Find the maximum possible area of intersections of all these three
squares that you can achieve. That is, the maximum area of the region which is part of all the three squares
in the final configuration.
Input
1
10
123
Output
0.00000
Transcribed Image Text:Please Answer this in C++ only There are three squares, each with side length placed on the x-axis. The coordinates of centres of these squares are (x1, a/2), (x2, a/2) and (x3, a/2) respectively. All of them are placed with one of their sides resting on the x-axis. You are allowed to move the centres of each of these squares along the x-axis (either to the left or to the right) by a distance of at most K. Find the maximum possible area of intersections of all these three squares that you can achieve. That is, the maximum area of the region which is part of all the three squares in the final configuration. Input 1 10 123 Output 0.00000
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