**selection sort**is a combination of searching and

**sorting**. During each pass, the unsorted element with the smallest (or largest) value is moved to its proper position in the array. The number of times the

**sort**passes through the array is one less than the number of items in the array.

In this manner, what is selection sort explain with example?

**Selection sort** is another algorithm that is used for **sorting**. This **sorting** algorithm, iterates through the array and finds the smallest number in the array and swaps it with the first element if it is smaller than the first element. Next, it goes on to the second element and so on until all elements are **sorted**.

how do you code a selection sort? **Selection Sort Algorithm**

- Set the first element as minimum .
- Compare minimum with the second element. If the second element is smaller than minimum , assign second element as minimum .
- After each iteration, minimum is placed in the front of the unsorted list.
- For each iteration, indexing starts from the first unsorted element.

Also, what is selection sort good for?

**Selection sort** can be **good at** checking if everything is already **sorted**. It is also **good to** use when memory space is limited. This is because unlike other **sorting** algorithms, **selection sort** doesn't go around swapping things until the very end, resulting in less temporary storage space used.

Why is selection sort o n 2?

Because it treats all data sets the same and has no ability to short-circuit the rest of the **sort** if it ever comes across a **sorted** list before the **algorithm** is complete, insertion **sort** has no best or worst cases. **Selection sort** always takes **O**(**n ^{2}**) operations, regardless of the characteristics of the data being

**sorted**.

## Which sorting algorithm is best?

## How does quick sort work?

**Quicksort**is a divide-and-conquer algorithm. It

**works**by selecting a ‘pivot' element from the array and partitioning the other elements into two sub-arrays, according to whether they are less than or greater than the pivot. The sub-arrays are then

**sorted**recursively.

## What is difference between bubble sort and selection sort?

**Bubble sort**essentially exchanges the elements whereas

**selection sort**performs the

**sorting**by selecting the element. Another considerable

**difference between**the two is that

**bubble sort**is stable algorithm while

**selection sort**is an unstable algorithm. Generally, most stable and fast algorithms use additional memory.

## What is Sorting and its types?

**Sorting**is ordering a list of objects. We can distinguish two

**types**of

**sorting**. If the number of objects is small enough to fits into the main memory,

**sorting**is called internal

**sorting**. If the number of objects is so large that some of them reside on external storage during the

**sort**, it is called external

**sorting**.

## How many sorting algorithms are there?

**There**are two broad types of

**sorting algorithms**: integer sorts and comparison sorts. Comparison sorts compare elements at each step of the

**algorithm**to determine if one element should be to the left or right of another element.

## What is quick sort example?

**Quick Sort**is a divide and conquer algorithm. It creates two empty arrays to hold elements less than the pivot value and elements greater than the pivot value, and then recursively

**sort**the sub arrays. There are two basic operations in the algorithm, swapping items in place and partitioning a section of the array.

## How do you make a selection sort stable?

**Selection sort**can be made

**Stable**if instead of swapping, the minimum element is placed in its position without swapping i.e. by placing the number in its position by pushing every element one step forward. In simple terms use a technique like insertion

**sort**which means inserting element in its correct place.

## What is meant by selection sort?

**selection sort**. (algorithm) Definition: A

**sort**algorithm that repeatedly searches remaining items to find the least one and moves it to its final location. The run time is Θ(n²), where n is the number of elements. The number of swaps is O(n).

## Which is better selection or insertion sort?

**insertion sort**and

**selection sort**are typically faster than the O(n*logn) alternatives. While

**selection sort**must scan the remaining parts of the array when placing an element,

**insertion sort**only scans as many elements as necessary.

## What is the disadvantage of selection sort?

**disadvantage**of the

**selection sort**is its poor efficiency when dealing with a huge list of items. Similar to the bubble

**sort**, the

**selection sort**requires n-squared number of steps for

**sorting**n elements.

## What is the disadvantage of counting sort?

**Advantages**and

**disadvantages**

is the size of the helper array (range of distinct values). Second and the major **disadvantage** is that **counting sort** can be used only to **sort** discrete values (for example integers), because otherwise the array of frequencies cannot be constructed.

## What is the advantage of bubble sort?

**Bubble Sort**

This algorithm has several **advantages**. It is simple to write, easy to understand and it only takes a few lines of code. The data is **sorted** in place so there is little memory overhead and, once **sorted**, the data is in memory, ready for processing.

## How do you determine the number of comparisons in selection sort?

**number of comparisons**per pass in

**selection sort**will always be one half of the

**number**of items to be

**sorted**. For eight items, we have 1/2(82 + 8) = 1/2(64 + 8) = 1/2(72) = 36

**comparisons**.

## When would you use quick sort?

**to use**mergesort. The other general time

**to use**mergesort over

**quicksort**is if the data is very similar (that is, not close

**to**being uniform).

**Quicksort**relies on

**using**a pivot. In the case where all the values are the similar,

**quicksort**hits a worst case of O(n^2).

## How many swaps are there in selection sort?

**Selection sort**is the algorithm which takes minimum number of

**swaps**, and in the best case it takes ZERO (0)

**swaps**, when the input is in the

**sorted**array like 1,2,3,4.

## Is selection sort brute force?

**Selection Sort**

This “**brute force**” method is one of the simplest **sorting** algorithms. Approach: Find the smallest element in the array and exchange it with the element in the first position. Find the second smallest element in the array and exchange it with the element in the second position.

## Is selection sort greedy?

**selection sort**could indeed be described as a

**greedy**algorithm, in the sense that it: does so by breaking the task into smaller subproblems (for

**selection sort**, finding the k-th element in the output permutation) and picking the locally optimal solution to each subproblem.

## Why is selection sort unstable?

**Selection Sort**is not stable because it swaps non-adjacent elements. The most succinct example: Given [2, 2, 1], the ‘2' values will not retain their initial order.