Explain (in English) the algorithm for insertion sort.
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Java -
- Explain (in English) the
algorithm for insertion sort.
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- Using the srand() and rand() C++ library, generate a vector of integers. Prompt the user for the size of the list. The random integers should be scaled to the range 1 to 100 (see page 283). Sort the numbers using the sort function from the algorithm library and display the numbers. Then calculate the percent of numbers from 1 to 50 (including 50) and from 51 to 100. Report the percentages.PythonTukey's ninther def tukeys_ninthers(items): Back in the day when computers were far slower and had a lot less RAM for our programs to burrow into, special techniques were necessary to achieve many things that are trivial today with a couple of lines of code. In this spirit, "Tukey's ninther" is an approximation algorithm from the seventies to quickly find some value that should be “reasonably close” to the median element of the given unsorted list. For the purposes of this problem, the median element of the list is defined to be the element that would end up in the middle position if that list were sorted. This makes the median unambiguous, regardless of the elements and their multiplicities. This function is not tasked to find the true median, which would be a trivial one liner by sorting items, but find and return the same element that Tukey's ninther algorithm would return for those items.Tukey's algorithm splits the list into triplets of three elements, and finds the median of…
- Tukey's ninther def tukeys_ninthers(items): Back in the day when computers were far slower and had a lot less RAM for our programs to burrow into, special techniques were necessary to achieve many things that are trivial today with a couple of lines of code. In this spirit, "Tukey's ninther" is an approximation algorithm from the seventies to quickly find some value that should be “reasonably close” to the median element of the given unsorted list. For the purposes of this problem, the median element of the list is defined to be the element that would end up in the middle position if that list were sorted. This makes the median unambiguous, regardless of the elements and their multiplicities. This function is not tasked to find the true median, which would be a trivial one-liner by sorting items, but find and return the same element that Tukey's ninther algorithm would return for those items. Tukey's algorithm splits the list into triplets of three elements, and finds the median of…8- What is the difference between the list methods sort() and sorted()? Give examples. (Python)In pascal faster algorithm is needed for sorting an array. how to see an improvement similar to that provided by binary search over simple search ?