PYTHON
1Remove the smallest element from the set, s. Assume the set is not empty.
2Remove the smallest element from the set, s. If the set is empty, it remains empty.
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PYTHON 1Remove the smallest element from the set, s. Assume the set is not empty. 2Remove...
Remove the smallest element from the set, s. Assume the set is not empty. This is what I have so far, but my programming lab says I need two items before min and two in the parenthesis. Could someone please help. s min()
Using PYTHON: (Find the index of the smallest element) Write a function that returns the index of the smallest element in a list of integers. If the number of such elements is greater than 1, return the smallest index. Use the following header: def indexOfSmallestElement(lst): Write a test program that prompts the user to enter a list of numbers, invokes this function to return the index of the smallest element, and displays the index. PLEASE USE LISTS!
071 pts Let set and set3 be two non empty lists. Write a single Python statement that will append the last element of set3 to the cod of set2 Jappend
[python] Write a method that given a heap array returns the second smallest element in a heap.
(ii) [6 marks] Assume that we have an empty stack S and an empty queue Q. Given a series of stack operations on S as below: Push(S,10), Push(S, 7), Push(S, 23), Pop(S), Push(S, 9), Pop(S), Pop(S) Output the element returned by each Pop operation. Given a series of queue operations on Q as below: Enqueue(0,10),Enqueue(Q,20), Enqueue(0,33), Dequeue(Q), Enqueue(Q,55), Dequeue(Q), Dequeue(Q) Output the element returned by each Dequeue operation. (iii) [8 marks] Given an empty binary search tree T, draw the...
Consider the empty set as a relation, R, on any non-empty set S. Prove or disprove: R is transitive.
Question 9: Let S be a set consisting of 19 two-digit integers. Thus, each element of S belongs to the set 10, 11,...,99) Use the Pigeonhole Principle to prove that this set S contains two distinct elements r and y, such that the sum of the two digits of r is equal to the sum of the two digits of y. Question 10: Let S be a set consisting of 9 people. Every person r in S has an age...
Given a set, weights, and an integer desired_weight, remove the element of the set that is closest to desired_weight (the closest element can be less than, equal to OR GREATER THAN desired_weight), and associate it with the variable actual_weight. For example, if weights is (12, 19, 6, 14, 22, 7) and desired_weight is 18, then the resulting set would be (12, 6, 14, 22, 7) and actual_weight would be 19. If there is a tie, the element LESS THAN desired_weight...
Let S ⊂ R be a non-empty set. For any functions f and g from S into R, define d(f,g) := sup{|f(x)−g(x)| : x∈S}. Is d always a metric on the set F of functions from S into R? Why or why not? What does your answer suggest that we do to find a (useful) subset of functions from S to R on which d is a metric, if F does not work? Give a brief justification for your fix.
In the stack, If user try to remove element from the empty stack then it called as _____. Overflow of Stack Underflow of Stack Empty collection Garbage Collection