Determine if the variable is discrete or continuous. Type D for discrete and C for continuous 1) Time  2) A variable that can assume (take-on) any value within an interval of numbers.  3) Number of computers in use at a specific time  4) Number of cars passing at an intersection in a given month  5) A variable whose only values are {0.005, 0.05, 1, 1.5, 2.678} 6) Weight  7) Blood pressure  8) Number of students in attendance on a given day  9) Scores on a statistics exam  10) A variable whose values can be listed and counted  11) Money  12) Rank

Lab 3 Periodic compounding The total accumulated value, including the principal sum P, is given by the formula: where: nt A = P(1+1) n² ● ● ● ● A is the final amount Accumulated Value P is the original principal sum r is the nominal annual interest rate n is the compounding frequency t is the overall length of time the interest is applied (expressed using the same time units as r, usually years). (https://en.wikipedia.org/wiki/Compound_interest) Using the above formula write a program that will display the following table. Principal-Value | Times-Interest-Compunded | Annual-Int-Rate | Term | Accumulated-Value 1000 6.00% 10 3.20% 15 2000 3000 9.25% 10 1 2 4 | You must use exponent operator to compute P Exponent Operator in Python is ** 1790.85 3219.89 7486.33

Problem Statement: The mathematician Conway imagined a game, called game of life, whichconsidered cells that are susceptible to reproduce, disappear, or survive when they obey certainrules. These cells are represented by elements on a grid of squares, where a grid has an arbitrarysize. Thus, each cell (except those on the boundaries of the grid) is surrounded by eight squaresthat contain other cells. The rules are stated as follows:1. Survival: Each cell that has two or three adjacent cells survives until the next generation.2. Death: Each cell that has at least four adjacent cells disappears (or dies) by overpopulation.Also, each cell that has at most one adjacent cell dies by isolation.3. Birth: Each empty square (i.e., dead cell) that is adjacent to exactly three cells gives birthto a new cell for the next generation.It is worth noting that all births and deaths occur at the same time during a generation.Write a program that simulates this game and displays all successive…

code for number 41 problem

Q1: Research Groups In response to popular demand, Dan’s established two research groups A and B composed of his n graduate students. Each of these students is a member of exactly one of the two groups at any given time. The students are numbered from 1 to n in some arbitrary order. To measure the success of his research groups, Dan assigns a citation score to each of them. Initially, both groups have citation score 0. Throughout the semester, events of the following two types happen: Student x publishes a paper in which they cite student y’s work (youcan assume all of the students have been around long enough to have prior research that can be cited). As a result, If x and y are in the same group, their group’s citation score increases by 1. If x and y are in different groups, y’s group’s citation score increases by 5. Dan changes student x’s group (from A to B or from B to A) to have them work on different projects. To assess the overall success of the research groups, Dan…

Maximization Problem: Production Optimization A metallurgical company produces three types of metal products: A, B and C. These Products require different amounts of resources to manufacture. The company has limitations on the number of labor hours, machines available and raw Materials. The goal is to maximize total profit. Variables X₁: Quantity of products A to produce. X₂: Quantity of products B to produce. X3: Quantity of products C to be produced. X4: Hours of labor used. X5: Hours of machines used. X: Amount of raw material used for A. X7: Amount of raw material used for B. X₂: Amount of raw material used for C. Xg: Upper limit on total product production. X10: Upper limit on the number of work hours available. Objective Function Maximize Z = 5x, +8x₂+6x3 Restrictions 2x₁+4x₂+3x3 ≤ x₂ (Labor restriction) 3x₁+2x₂+5x3 ≤ X5 (Machine restriction) X ≤ 5x₂ (Raw material for A) 2x, ≤ 6x₂ (Raw material for B) 3x ≤ 4x, (Raw material for C) X₂+x₂+x3 ≤ x₂ (Limit on total production) X4 SX₂0…

Python without Def function Problem Statement  Define and implement a function time_delta that takes two string parameters (time1 and time2) and returns the difference between them (as a string). You may assume that the second time will always be after the first time, both times will always be on the same date, and military time will be used (no a.m. or p.m.). Examples time_delta(04:15:36, 16:35:27) ➞ (12:19:51) time_delta(02:06:05, 06:09:10) ➞ (04:03:05) Sample Input 1 "04:15:36" "16:35:27" Sample Output 1  "12:19:51"

Complete function PrintPopcornTime(), with int parameter bagOunces, and void return type. If bagOunces is less than 3, print "Too small". If greater than 10, print "Too large". Otherwise, compute and print 6* bagOunces followed by seconds". End with a newline. Example output for ounces = 7: 42 seconds 1 #include NM & in 107 2 3 void PrintPopcornTime (int bagOunces) { 4 requiriturgy 5 /* Your solution goes here */ 6 7} 8 9 int main(void) { 10 int userOunces; 11 12 scanf("%d", &userOunces); 13 14 15 16} PrintPopcornTime (userOunces); return 0;