need help with this python question. why is -4? please explain clear on each steps thank you
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need help with this python question. why is -4? please explain clear on each steps thank you
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- write a program that simulates coin tossing. for each toss of the coin the program should print heads or tails. let the program toss the coin , and count the number of times each side of the coin appears. print the results. the program should call a separate function flip that takes no arguments and returns 0 for tails and 1 for heads.import random.java. UtilWrite in the programming language Racket the function L Function L: Sum of numbers of a linear list of numbers – sum(l) The function L should be designed from scratches.You may use only the basic build-in or standard function(s) such as: car, cdr, null, null?, first, rest, if, define, and, or. PLEASE provide : AlgorithmDiscussion At least three test examples – program executions including:- Input data- Output data/// Image of the screen.Write a program in Python with a function perfectcube(n), which returns True if n is a perfect cube and returns False otherwise. Notice that this function is not printing anything, but rather returning True or False. The function must use exhaustive enumeration to check if n is a perfect cube. Use the function in a program where you ask the user for n and you print a statement like "Yes, that is a perfect cube" or "No, that number is not a perfect cube".
- Write a program in python with a function perfectcube(n), which returns True if n is a perfect cube and returns False otherwise. The function must use exhaustive enumeration to check if n is a perfect cube. Use the function in a program where you ask the user for n and you print a statement like "Yes, that is a perfect cube" or "No, that number is not a perfect cube", as appropriate.write a program in R that allows a user to do some basic math functions and return the results Instructions For this assignment, you need to create a program that allows the user to do some basicmath functions.First, ask the user if they would like to find out sqrt, log or factorial of a number, and return the results.Using MATLAB or Octave P=P0*e^(r*t) whereP=current population; P0=initial populationr=continuous growth rate; t=time in yearsCreate a function which expects variablesP0, r, t to be passed to it by your main program Write the main program that calls the function hereProvide it this data: P0=140 mice; r=60%; t=3.5 years
- Please answer it in Python 1) Write a function last_consonant that takes as an argument a word and returns two return values: the index of its last consonant and the last consonant (as for lists, we will consider that the index of the first letter is zero). We will not deal with the problematic case where the word does not contain a consonant. Example: last_consonant('arrivee') returns 4, 'v' 2) Write a function double_consonant that takes as an argument a word and has two return values: a Boolean worth True if the word contains a double consonant (twice the same consonant in a row), and in this case the second return value is the consonant that is doubled; if there is no doubled consonant, the function must return False and None. If the word contains several double consonants (for example, 'successor'), true will be returned and the first double consonant appearing in the word. Examples: double_consonant('arrive') is True, 'r'. double_consonant ('candy') is false, none…Write a recursive function int fib (int n) to compute the Fibonacci numbers where n is a positive integer.Write an application (main() function) using command line parameters that calls fib(n) and outputs n,fin(n), fib(n)*1.0/fib(n-1) for n = 3,4,5,6,7,8,9,10,11,12,13,14,15In a format fprintf (stdout,“n = %d\tfib(n) = %d\tfib(n)/fib(n-1) = %.4f\n”, n, fib(n), fib(n)*1.0/fib(n-1))The ratio of fib(n) to fib(n-1) for large values of n (larger than say 10) is called the golden ratio.Plot a curve between n and golden ratio.Submit the assignment by dropping the MS word file containing the program code, results (take a screenshot of the Cygwin/ubantu) and paste to the word file in CThe following recursive function takes three positive integer arguments: def compute(n,x,y) : if n==0 : return x return compute(n-1,x+y,y) What is the value returned by the compute function? n*x+y x+y x+n*y x What if: will the returned value be for the compute function defined in the question above if the argument n is negative? x x-n*y x+n*y The function will never return a value.
- Write a python program that contains a function called reveal_recursive() that takes a word (string) and the length of the word (int) as input and has the following functionality:1. prints the word where all characters are replaced by underscores2. continue to print the word revealing one character at a time. i.e., the second line printed should print the first character followed by “_”’s representing the rest of the word. (see example below)3. the function should end after printing the entire word once.4. This function should be recursive Example: #the word is kangaroo________k_______ka______kan_____kang____kanga___kangar__kangaro_kangarooYou are tasked with writing a small part of a museum's ticketing system. The museum calculates ticket prices using the following rules: $20.00 per admission. Children under 15 get a 50% discount. Seniors (60 years and older) get a 25% discount. Write a Python function that takes a list of customers' ages and returns the total cost for the group. Your function must match the docstring below. You do not need to include the docstring in your solution. '''Function -- get_ticket_costCalculates the cost of museum admission for a group.Parameter:group_ages -- A list of integers representing customer ages.Returns:The total cost for the group, a float. The return value is not rounded.''' Example get_ticket_cost([10, 39, 40]) returns 50.0I need to organize the functions according to how fast they grow from the one that grows the slowest (top) to the one that grows the fastest. This is with regards to the O notation in Java Programming 100, n+1, 2log(n), n*ln(n), 2n^2, 2^(n+1), (2n)^n, 2n!, 5n^3, n*3^n.