A queue remember the order of its elements, but only adds at the tail and removes from the head.
<h3>What is a stack?</h3>
A stack can be defined as a collection that is designed and developed to remember the order of its elements, while allowing elements to be added and removed only at one end i.e either head or tail.
<h3>What is a
queue?</h3>
A queue can be defined as a collection that is designed and developed to remember the order of its elements, and it only allow elements to be added (inserted) at one end and removed only at the other end.
In this context, we can infer and logically deduce that, a queue remember the order of its elements, but would only add at the tail while removing from the head.
Read more on queue here: brainly.com/question/24275089
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Complete Question:
A remember the order of its elements, but only adds at the tail and removes from the head
The number of hours it would take for half of the workers to complete the same job is 96 hours.
<h3>How much does it take to 6 workers to complete the job?</h3>
It is already known 6 workers working at the same rate can complete this job in a total of 48 hours, which means each of the workers represents approximately:
- 8 hours of work (48 / 6 = 8).
<h3>What happens if the number of workers is reduced?</h3>
In this case, it expected the total of hours to complete the same job increase. Moreover, the time will proportionally increase depending on the reduction of workers. Here are some examples:
- -1/3 of workers = +1/3 of time
- -1/5 of workers = + 1/5 of time
This means by reducing the workers to half of the team (-1/2) the time will duplicate.
Note: This question is incomplete; here is the possible complete question.
All the workers on a 6 person team work at the same rate. All six members of the team, working together, are able to pour foundations in 48 hours. How many hours would this job take if only half of the team worked on this task.
Learn more about hours in: brainly.com/question/15908953
Answer:
I looked it up
Explanation:
"...most candidates ask fewer than five questions."
14 cases :)
1 case = 150 bars
2 cases = 300 bars (in one day)
2 (cases) x 7 (days) = 14