Please organise your work. Thank You 1. Convert the following from infix to prefix using stacks: (5 – y) * (x + 3) 2. Convert the following from postfix to prefix using stacks: a b c + - d *
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Please organise your work. Thank You
1. Convert the following from infix to prefix using stacks:
(5 – y) * (x + 3)
2. Convert the following from postfix to prefix using stacks:
a b c + - d *
Step by step
Solved in 2 steps
- Please organise your work well. Thank You 1. Evaluate the postfix expression using stacks.7 4 -3 * 1 5 + / * 2. Convert the following from postfix to infix using stacks:a b c - + d e - f g - h + / *You must use stacks to do the following conversions. 1. Convert the following from infix to prefix using stacks:(5 – y) * (x + 3) 2. Convert the following from postfix to prefix using stacks:a b c + - d * 3. Evaluate the postfix expression using stacks.7 4 -3 * 1 5 + / * 4. Convert the following from postfix to infix using stacks:a b c - + d e - f g - h + / *1. convert the following from postfix to prefix using stacks: a b c + - d * 2. convert the following from infix to prefix using stacks: (5 - y) * (x + 3)
- explain the meaning and importance of each of the following terms: a. "the heap" b. "a heap" c. "the stack" d. "a stack"Write C++ code to copy one stack to another in such a way that order of Stacks is not removed.Convert the following from infix to prefix using stacks: a / ( b * c + d ) Convert the following from postfix to prefix using stacks: c 5 ^ d 3 ^ / e 4 ^ - Evaluate the postfix expression using stacks.46 19 + 12 % 87 33 - *
- (Please write in the simplest way.) Given two Stacks, the task is to check if the given stacks are same or not (write in c++).1. Complete the following: a) Transform the following infix expression to postfix form (using stacks). (A - 2) * (B + C – D * E) * F b) Transform the following postfix expression to infix form using stack’s implementation and show all steps: A B – C +D EF- +* c. Evaluate the following postfix expression using stacks 123+*321-+*Could you describe the distinction between a stack and a heap? Contains information on stack pointers, frame pointers, and other pointers.
- 1. For the code below, draw a picture of the program stack when the function partition() is called the first time. You only have to draw the part of the stack for quicksort() and partition(). # extracted from suquant's reply at # https://stackoverflow.com/questions/18262306/quicksort-with-python def partition(array, begin, end): pivot = begin for i in range(begin+1, end+1): if array[i] <= array[begin]: pivot += 1 array[i], array[pivot] = array[pivot], array[i] array[pivot], array[begin] = array[begin], array[pivot] return pivot def quicksort(array, begin, end): if begin >= end: return pivot = partition(array, begin, end) quicksort(array, begin, pivot-1) quicksort(array, pivot+1, end) # added calling code if __name__ == "__main__": mylist = [8, 2, 17, 4, 12] quicksort(mylist, 0, 4)How would you describe the difference between a stack and a heap? How do you know what the stack points are?Stacks are an important data structure in their own right and they may be implemented in several ways. Implement a stack as an array and i. Write functions to perform the following operations on it. With each operation explain the time complexity associated with it when performeda. Push() b. pop() c. size() d. peek()ii. Briefly explain any two problems when stacks are implemented as an array.