Problem 2. In the following code (swapG is the generic swap function explained in class lecture) explain the output in big and little endian int x1 = 1000; short y1 = 200; swapG(&x1, &y1, sizeof(short)); Problem 3. Use generic swap function to swap the following C-strings and explain the results char* s1 char* s2 strdup("John"); strdup("Jessica");

in the C++ version please suppose to have a score corresponding with probabilities at the end and do not use the count[] function. Please explain the detail when coding. DO NOT USE ARRAY. The game of Pig The game of Pig is a dice game with simple rules: Two players race to reach 100 points. Each turn, a player repeatedly rolls a die until either a 1 ("pig") is rolled or the player holds and scores the sum of the rolls (i.e. the turn total). At any time during a player's turn, the player is faced with two decisions: roll - if the player rolls 1: the player scores nothing and it becomes the opponents turn. 2 - 6: the number is added to the player's turn total and the player's turn continues. hold - The turn total is added to the player's score and it becomes the opponent's turn. This game is a game of probability. Players can use their knowledge of probabilities to make an educated game decision.   Assignment specifications Hold-at-20 means that the player will choose to roll…

a) Write a Python function PrimPyth(n) which returns a list of primitive Pythagorean triples where (x,y,z) where 0 < x < y < z < n . For example, PrimPyth(6) should return [(3,4,5)]. Hint: In this project we represent triples as tuples (x,y,z) not as lists [x,y,z]. The two data-types behave similarly in many ways. Do not write a triply nested loop which searches through all triples (x,y,z) as this will take n^3 steps! Instead, use the fact (proved by Euclid) that every primitive Pythagorean triple arises as (m^2 - n^2, 2mn, m^2 +n^2). where are coprime integers which are not both odd. (Of course the first two entries may be swapped.)

Describe the security implications of jailbreaking or rooting a mobile device.