Implement the statement S := m + n*(p-q) + -m / (p-q+r)into following Intermediate code representation. Quadruple Triple Indirect Triple
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- #include <stdio.h>#include <conio.h> #define r 3#define c 4 int z[r][c] = {1, 2, 3, 4, 5, 6, 7, 8, 9, 10, 11, 12};int main (){ int a, b, d = 999; for (a = 0; a < r; ++a){ for (b = 0; b < d; ++b){ if(z[a][b])<d){ d = z[a][b]; printf("%d", d);} getch (0);}} return 1;} Using c language, produce the output.Complete the following function using pass-by-reference: void findMax(int &max, int a) which assigns value ‘a’ to ‘max’ if a > max. Write a pseudo-code then implement a program in C language to find the maximum in a sequence of numbers using this function.1. Write a function maxCubeVolume in F# that takes a list of floating-point tuples that represent dimensions of a cube (length, width, and height) and returns the volume of the cube that has the largest volume. Each tuple consists of three floating point values that are all greater than zero. The volume of the cube is computed using (length*width*height). If the list is empty, return 0.0. Do not use F# system functions or methods (such as map or max). Examples in F# Interactive: > maxCubeVolume [(2.1, 3.4, 1.8); (4.7, 2.8, 3.2); (0.9, 6.1, 1.0); (3.2, 5.4, 9.9)];;val it : float = 171.072> maxCubeVolume [(0.33, 0.66, 2.75)];;val it : float = 0.59895> maxCubeVolume [];;val it : float = 0.0
- Problem Statement: Consider an input string PAL of letters ‘P’, ‘A’, and ‘L’. This string, which is given by the user, ends with ‘#’. It should be stored in a table (or array), called PAL_TAB. The number of each of these letters is unknown. We have a function, called SWAP(PAL, i, j), which places the ith letter in the jth entry of string PAL and the jth letter in the ith entry of PAL. Note that SWAP(PAL, i, j) is defined for all integers i and j between 0 and length(PAL) – 1, where length(PAL) is the number of letters of PAL. 1. Using our algorithmic language, write an algorithm, called Sort_PAL, which sorts the letters in the array PAL_TAB in a way that all P’s appear first, followed by all A’s, and followed by all L’s. The algorithm Sort_PAL should have one parameter: The array PAL_TAB. Also, your solution is correct only if the four constraints below are satisfied: - Constraint 1: Each letter (‘A’, ‘L’, or ‘P’) is evaluated only once. - Constraint 2: The function SWAP(PAL, i, j) is…C Programming-Plz fix this code We can return multiple values from functions using pointers. Let's see an example. # include <stdio.h> void add Gr.marks (int * m) { *m = * m + 10; } void main ( ) { int marks; clrscr ( ); printf("enter actual marks:"); scanf(" % d", & marks); add Gr.marks (& marks); printf(" \n the graced marks is :\t % d", marks); }11. Given the following recursive definition f(1) = f(2) = 2 f(n) = 2∗f(n−1)+ f(n−2) write the C++ code to implement the corresponding program and use it to calculate f(5). (You need to write both the main() and the f(n) function.) How many invocations are made to the function f when calculating f(5) ?
- Problem Statement: Consider a permutation of numbers from 1 to N written on a paper. Let’s denote the product of its element as ‘prod’ and the sum of its elements as ‘sum’. Given a positive integer N, your task is to determine whether ‘prod’ is divisible by ‘sum’ or not. Input Format: First input will be an integer T. It depicts a number of test cases. Followed by the value for each test case. Each test case will contain an integer N (1<= N <=10^9). It is nothing but the length of the permutation. Output Format: For each test case, print “YEAH” if ‘prod’ is divisible by ‘sum’, otherwise print “NAH”..IN C++ PLEASE We list the r-combinations of {1, 2, . . . , n} in lexicographic order and represent an r-combination of {1, 2, . . . , n} by a sequence that contains the numbers of the r-combination in increasing order. We begin with {1, 2, . . . , r}, and the procedure for finding the next r-combination after {a1, a2, . . . , ar} is given by the following algorithm: 1. Find the last member ai of the sequence {a1, a2, . . . , ar} such that n − r + i 6= ai. Stop if ai does not exist. 2. Replace ai by ai + 1 . 3. For each j = i + 1, i + 2, . . . , r, replace aj by aj−1 + 1. 4. Go to step 1. EXAMPLE List the 3-combinations of {1, 2, 3, 4, 5} in lexicographic order. Analysis We begin with {1, 2, 3}. We are listing the 3-combinations, so a1 = 1, a2 = 2, and a3 = 3. Now n − r + 3 = 5, and 5 6= a3. Therefore we replace a3 with a3 + 1 = 4 and obtain {1, 2, 4} as the next 3-combination. We have a1 = 1, a2 = 2, and a3 = 4, so n − r + 3 = 5, and 5 6= a3. Therefore we replace a3 with a3 + 1 = 5…1. Write a C/C++ program that creates a table consisting of 500 randomly generated 3- tuple entries where each entry consists of processID, arrivalTime, and burstTime. The processID should be a “unique” 3-digit positive integer (e.g., 382, 881, 923, …). The arrivalTime should be an integer randomly picked from a range of values between 1 and 1,000. Note that the arrival times of two processes can be the same. The burstTime is an integer randomly picked from a range of values between 1 and 500. Your program should print out the table. An example output of your program would look something like this: processID arrivalTime burstTime 839 1 83 228 4 20 102 3 30 … 2. Using the code for Problem 1, write a C/C++ program that simulates execution of the Round Robin (RR) Algorithm with Time Quantum of 10 and calculates the average waiting time. Your program should run the RR algorithm 500 times. Note that each time you run the algorithm, a new table should be generated, and thus, the average…
- Write the generated code sequence for the following basic block:) write a C++ Write a C++ main function that obtains a positive integer n from the user and then displays the following nxn grid pattern ( for n=6): *-*-*- -*-*-* *-*-*- -*-*-* *-*-*- -*-*-*(Practice) State whether the following are valid function names and if so, whether they’re mnemonic names that convey some idea of the function’s purpose. If they are invalid names, state why. powerdensity m1234 newamp 1234 abcd total tangent absval computed b34a 34ab volts$ a2B3 while minVal sine $sine cosine speed netdistance sum return stack
