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- Description: There are 5 philosophers sitting around a table and try to eat from the center of the table. 5 chopsticks also lay on the table. Let us call the 5 philosophers in clockwise P1, P2, ...P5. There also 5 chopsticks clockwise S1, S2, ..., S5 on the table. There are only one chopstick between every two philosophers. Every right hand chopstick will have the same index as the philosopher. For example, on the right hand side of P1, the chopstick is called S1. And every left hand side chopstick number is 1+number of the philosopher. A philosopher spend random time to think, then he feel hungry and try to eat. The middle dish can provide enough food for everyone at the same time. But a philosopher only can start to eat when he picked up two chopsticks from left hand side and right hand side to form a pair of chopsticks. If a philosopher take one chopsticks, he will try to fight with neighbours to get another one, and never back off to put down the one in his hand. Once the…Write short answer on the following parts of the question. PLEASE REFER TO THE IMAGES BELOW FOR PARTS OF THE QUESTION, THERE ARE 25 PARTS TO THE QUESTION! YOU HAVE TO PROVIDE SHORT ANSWERS!Role playing. Directions: Given below the different scenarios, choose 1 and make a story plot on how to deal with that kind of situation inside the computer. Note: The plot is what happen in a story. A. Not wearing proper personal protective equipment. B. The tools and equipment used are not placed in their proper storage. C. Your classmate always places his water bottled water open near the computer.
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- Which of the following patterns apply the encapsulate what varies principle: Select one: a. observer and strategy and simple factory b. decorator pattern only c. observer and strategy d. Observer pattern onlyNo plagarism please! Correct and well explained answer will be Upvoted else downvoted. Thank you! Note: these are parts of the one questionQuestion def color(paint): This problem was inspired by the fun little Mathologer video “Secret of Row 10” whose fractal animation once again remind us about how moving from two to three often opens the barn door for the chaos horse to emerge and wildly gallop away. To start, look at three values imaginatively named “orange”, “purple” and “green”. These names serve as colorful (heh) mnemonics that could just as well have been “foo”, “bar” and “baz”, so no connection to actual physical colors is intended or implied. Next, define a simple mixing rule between these colors with a rule that says that whenever any color is mixed with itself, the result is that same color, whereas mixing two different colors always gives the third. For example, mixing green to green gives that same green, whereas mixing green to purple gives orange.. Given the first row of colors as a string of lowercase letters to denote these colors, this function should construct the rows below the first row one at the…