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- Binary numbers need more places for counting because: A. 0's and 1's can be added in front of them B. 0's and 1's have to be properly placed C. They are always big numbers D. Binary base is small E. None of the aboveBinary numbers need more places for counting because A. They are always big numbers B. Any no. of 0's can be added in front of them C. Binary base is small D. 0's and l's have to be properly spaced apart E. None of the above54 فاطمه عبد قبل ۳ ۳ دقيقة Suwaa 1 n ram te Aalb dar AaB e e h aiy Q: In Base (12) System, what is the largest number that can be expressed with 4 digits (1 integer digit and 3 fractional digits) and list the number between (20 - 50) nd m. Ü O
- A factorial of N is defined as 1 if N is 0 or 1, and 1*2*...*N if N is a non-negative integer. Write a program that would accept a value for N and would compute and display its factorial. For example: Input Result 0 1 5 P 120Given an infinite number of quarters (25 cents), dimes (1 O cents), nickels (5 cents), and pennies (1 cent), write code to calculate the number of ways of representing n cents2 3 4 5 The following are some examples of Krishnamurthy numbers: 6 7 8 9 0 1 2 3 A Krishnamurthy number is a number whose sum total of the factorials of each digit is equal to the number itself. 4 5 "145" is a Krishnamurthy Number because, 1! + 4! + 5! = 1 + 24 + 120 = 145 "40585" is also a Krishnamurthy Number. 4 + 0 + 5! +8! + 5! = 40585 "357" or "25965" is NOT a Krishnamurthy Number 3! + 5 + 7! = 6 + 120 + 5040 != 357 6 The following function will check if a number is a Krishnamurthy Number or not and return a 7 boolean value. 8 ***
- a values are countable, finite, non-negative integersQ8. The factorial of a positive integer n is defined as n! = n*(n-1)*(n-2)*...*2*1. So the factorial of n is the product of all numbers between and including 1 and n. The following table lists the factorial of all numbers between 1 and 10. Number Factorial 1 1 2 2 3 6 4 24 5 120 720 7 5040 8 40320 362880 10 3628800 Use the information given in the above table to write a program that asks the user to specify a number within the limits and then show him the factorial of the number. 1. Nested If/else Please remember that you are allowed to use only simple if statements without else part and that the return statement must be used only once at the end of the main function. 2. Use Switch structure to print factorial./*code Kth Largest Factor A positive integer d is said to be a factor of another positive integer N if when N is divided by d, the remainder obtained is zero. For example, for number 12, there are 6 factors 1, 2, 3, 4, 6, 12. Every positive integer k has at least two factors, 1 and the number k itself.Given two positive integers N and k, write a program to print the kth largest factor of N. Input Format: The input is a comma-separated list of positive integer pairs (N, k). Output Format: The kth highest factor of N. If N does not have k factors, the output should be 1. Constraints: 1<N<10000000000 1<k<600. You can assume that N will have no prime factors which are larger than 13..
- A(n) operator performs division, but instead of returning the quotient it returns theremainder.a. modulusb. multiplicationc. exponentd. operandcomplete the twelves maximum function in the editor such that given an integer nit returns 12 when n is less than 12 or the value of n when n is greater than 12Pr.01. Add remain code and complete. number is a number whose sum total of the factorials of each digit is equal to thenumber itself. The following are some examples of Krishnamurthy numbers: "145" is a Krishnamurthy Number because,1! + 4! + 5! = 1 + 24 + 120 = 145 "40585" is also a Krishnamurthy Number.4! + 0! + 5! + 8! + 5! = 40585 "357" or "25965" is NOT a Krishnamurthy Number3! + 5! + 7! = 6 + 120 + 5040 != 357 The following function will check if a number is a Krishnamurthy Number or not and return aboolean value.""" def find_factorial(n): """ Calculates the factorial of a given number n """ fact = 1 while n != 0: fact *= n n -= 1 return fact def krishnamurthy_number(n): if n == 0: return False sum_of_digits = 0 # will hold sum of FACTORIAL of digits temp = n.