the cardinality of the following set? p({0, {0}, {0, {0}}})
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What is the cardinality of the following set?
p({0, {0}, {0, {0}}})
[Input numeric value only]
Step by step
Solved in 2 steps
- Consider the set A = {1, 2, 11, {121}, 22, 1212, (111, 212, 112}} Enter the value of Al. (Note: Enter a number).tyjhfxjyjfgvncyn nyfList pressure_data contains integers read from input, representing data samples from an experiment. Initialize variable sum_passed with 0. Then, for each element in pressure_data that is both at an odd-numbered index and greater than 65: Output 'Index ', followed by the element's index, ': ', and the element's value. Increase sum_passed by each such element's value. # Read input and split input into tokenstokens = input().split() pressure_data = []for token in tokens: pressure_data.append(int(token)) print(f'All data: {pressure_data}') ''' Your code goes here ''' print(f'Sum of selected elements is: {sum_passed}')
- 6. List the elements of the following sets. A= {x | x is a real number such that x2 = 1} B= {x| x is an integer such that x2 - 3 = 0}IntSet unionWith(const IntSet& otherIntSet) const; //Unions the current set with the passed set. IntSet::unionWith(const IntSet& otherIntSet){ for (int i = 0; i < otherIntSet.used; ++i) //For each element in the passed set. { add(otherIntSet.data[i]); //Add it to current set. }}Answer ASap and only correct code
- The following code doesn't correctly return the index values of the minimum contiguous subsequence. Please modify it so that it does, with comments if possible. def minSumRec(a, left, right): if left == right: return [a[left], left, right] center = int((left + right) / 2) min_left_sum = minSumRec(a, left, center) min_right_sum = minSumRec(a, center + 1, right) min_left_border_sum, left_border_sum = 1e9, 0 for i in range(center, left - 1, -1): left_border_sum += a[i] if left_border_sum < min_left_border_sum: min_left_border_sum = left_border_sum min_right_border_sum, right_border_sum = 1e9, 0 for i in range(center + 1, right + 1): right_border_sum += a[i] if right_border_sum < min_right_border_sum: min_right_border_sum = right_border_sum min_border_sum = min_right_border_sum + min_left_border_sum minSum = min(min_left_sum[0], min_right_sum[0], min_border_sum) if minSum == min_left_sum: return min_left_sum if minSum == min_right_sum: return min_right_sum return…This method can be used to determine whether one set is a subset of another.a. issupersetb. issubsetc. symmetric_differenced. intersectionNone