Let P be a convex polygon with n vertices. Consider a direction d. If you are
standing “below” P (where “below” refers to the direction d) and look in direction d, then
you will see a certain number of edges of P. Give an O(n)–time algorithm that computes a
direction d for which the number of edges that are visible is maximum.
SOURCE: Amana bottom freezer refrig runs at maximum coolness
Thanks for your inquiry. I think I may have fixed it. I unpluged it and took everything out of the refrigerator and freezer, cleaned it thoroughly inside and out and unscrewed the back wall inside the freezer. There was a huge ice buildup on the coils so I let it sit for 12 hours like a defrost. I turned it back on and it seems to be working fine. It is not running constantly and is maintaining about 5 degrees below. If this doesn't stay working, I guess I have to call a repairman.
SOURCE: Unable to polygon model in maya!
you probably have soft selection on. go to your tool settling and scroll down until you see soft select, and uncheck it. then you should be able to move individual CVs
SOURCE: Question 1: Find out the
Question 4: Consider the following set of processes that arrive in the ready queue at the same time:
Process CPU time
P1 2
P2 1
P3 4
P4 3
P5 1
P6 2
Consider the following scheduling algorithms: FCFS, SJF and Round Robin (quantum = 1)
(i) What is turnaround time of each process for each of the above
scheduling algorithms?
(ii) What is the waiting time of each process for each of the above
algorithms?
SOURCE: how do convex polygons differ
A convex polygon is one with each of its interior angles less than 180 degrees and every line segment between any of its two vertices remains inside or on the boundary of the polygon.
Example of a convex polygon (WIKIPEDIA)
A concave polygon will always possess an interior angle with a measure that is greater than 180 degrees.
Example of a concave polygon (WIKIPEDIA)
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