Rewrite the program in Question 2 "the picture" in Java and C#, run them, and compare the results
Q: Question 3: Rewrite the program in Question 2 part a in Java and C#, run them, and compare the…
A: Given: Rewrite the program in Question 2 part a in java and c#, run them and compare the results.
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A:
Q: How do I solve this question in java?
A: Given:
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A: Step 1 The difference between double and float variables in Java are given in the below step.
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A: The notion of definite assignment in Java and C#.
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A: let us see the answer:-
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A: the importance of code indentation in Python is given below:--
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A: Your question is about garbage collection in java. Let's see the solution of the question
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A: The answer is given below.
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- Write an FP(functional programming) function to implement each of the following definitions.a. f(n) = ⟨(0, 0), (1, 1), . . . , (n, n)⟩.b. f ((x1, . . . , xn), (y1, . . . , yn)) = ⟨(x1, y1), . . . , (xn, yn)⟩ and program it in either Java or python to show how it worksWrite a recursive function power( base, exponent ) that when invoked returns baseexponentFor example, power( 3, 4 ) = 3 * 3 * 3 * 3. Assume that exponent is an integer greater than orequal to 1. Hint: The recursion step would use the relationship baseexponent = base * baseexponent1and the terminating condition occurs when exponent is equal to1 becausebase1 = base c languageProblem 6: Induction and Recursion Consider a postal system for which the minimum postage required for any service (e.g. mailing a postcard) is 18 cents. [a] Prove by strong induction that any postage ≥ 18 can be formed using only 4-cent and 7-cent stamps. (Hint: consider bases cases for 18 thru 21.) [b] Write a Java/Python-like pseudocode for a function that determines the number of each denomination of stamp for a postage amount ≥ 18. (It need not be concerned with lesser cases as they are never used).
- Design a class ProblemSolution to overload a function solution. Write a function int solution(int N, char CH) that accepts integer N and character CH. The function should return square of a number (N) if a character (CH) is "s" otherwise return cube of a number. int solution(int N, int M, char CH) that accepts two integers (N and M) and one character CH. The function should return the product of two integers if a character (CH) is ‘p’ otherwise return their sum. boolean solution(String S1, String S2) that accepts two strings S1 and S2. The function should return true if S1 and S2 are equal otherwise false. Input 1 4 s where, First line represents a choice for calling one of the defined methods. (1 for solution(int N, char CH), 2 for solution(int N, int M, char CH) and 3 for solution(String S1, String S2)). Second line represents number input. Third line represents choice CH. Output 16 Here, the first line contains 1 and hence solution(int N, char…For each of the following applications, mention the data structure that will be most suitable to use. Justify your answer. a) For finding the shortest path between source and destination location. b) For implementing a recursive function, where each call to function must return to the immediate last call. c) For checking balanced parenthesis in an arithmetic expression. Please don't copy the answer anywhere. Please.In C++ Consider the following recursive function (Chapter 17, #9, modified) void recFun(int x) { if (x > 10) { recFun(x / 10); cout<< x % 10; } else cout<< x; } How can the code be modified so that the sum of all digits is printed?
- Write a program function (in any programming language) that will find and add every alternative prime numbers which are in the range from 1 to first four digits of your student ID and then subtract the summation of all the prime number digits in your student ID. Find the Cyclomatic Complexity of the code segment and show the different basic paths for test cases.Consider the following programming problem: The values of three integer variables—first, second, and third—must be placed in the three variables max, mid, and min, with the obvious meanings, without using arrays or user-defined or predefined subprograms. Write two solutions to this problem, one that uses nested selections and one that does not. Compare the complexity and expected reliability of the two.In this lab, we will practice: Implementing recursive function printing in a recursive function (before and after the recursion function call) working on setting the base and general cases for the recursion function Instructions Write a recursive function called print_num_pattern() to output the following number pattern. Given two positive integers as input (Ex: 12 3), subtract the second integer (3) from the first one (12) and print the result continually until 0 or a negative value is reached. Then continually print the result of the addition of the second integer to the last value you reached from the subtraction (zero or negative) until the first integer is reached again. Note: For this lab, do not end output with a newline. Ex. If the input is: 12 3 the output is: 12 9 6 3 0 3 6 9 12 Hint You do not need to actually do addition. You can write statements i.e. printing statements after the recursion function call.
- Each of the following recursive function definitions contains an error. Briefly but fully and clearly explain what is wrong with each definition. f(x) = 3*f(x-5) where x is a positive integer. f(0) = 7 2. g(x) = 2 - 4*g(x) where x is a positive integer. g(1) = 3 g(2) = 41. Create a well-formed Python recursive function (i.e, there must be a stopping/base case and the recursive case must present a smaller problem), along with a call to that function. 2. Trace your function and call. Remember that you must keep track of memory for each function call and provide output. 3. Present a relationship with the domain some subset of the integers that is to be proven via Mathematical Induction. 4. Prove your relationship with the domain some subset of the integers via Mathematical Induction. Note you must detail each of the four steps and show all of your work.This is ML. Need help with code through SOML. And working with java (6p) Function max3 of type int int int - int that returns the largest of three integers For example max3 (3, 11, 7) should return 11.