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Consider you want to demonstrate a decision tree/table to someone who has never seen one. Think of a scenario, with two or three conditions, from everyday life. Describe how to draw the tree/table, and draw one as the example. In your responses to other students' postings, comment on whether or not you understood the explanation, and whether or not the drawing accurately reflects the example.
The tax authorities working for many governments are often confronted with challenge of detecting tax evasion and fraud. Suppose you work at income tax department.
question 1a i what is a pointer? illustrate with an exampleii give two advantages of the use of pointers over arraysb i
Convert the following expression in postfix (reverse Polish notation). Remember the rules of precedence for arithmetic operators. To get full credit, you need to show all work done. i.e. sample snapshot of the stack
Write code to implement the expression: A= (B+C) * (D+E) on 3-, 2-, 1- and 0- address machines. In accordance with programming language practice, computing the expression should not change the values of its operands. Show all instructions.
Design a GUI and implement Tic Tac Toe game in java
Assume we use hash function h to hash n distinct keys into the array T of length m. Suppose simple uniform hashing, determine the expected number of collisions?
For instance, the constraints x1 = x2, x2 = x3, x3 = x4, and x1 6= x4 cannot be satis fied. Give an efficient algorithm that takes as input m constraints over n variables and decides whether the constraints can be satis fied.
Suppose that the n is an exact power of two. The circuit consists of a complete binary tree of ripple carry adders, in which each node in tree adds 2-numbers.
Assume you have the array of 1000 records in which only few are out of order and they are not very far from their correct positions.
familiarize with the performance characteristics of Quicksort under normal and worst case conditions. The assignment will require some programming and interpretation of the results.
If x = 5, y = 6, z = 4, and w = 3.5, evaluate each of the following statements, if possible. If it is not possible, state the reason.
Find the shortest path from A to all other vertices for the following graph:
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