Sabrina is on a game show and is presented with a drawer containing 10 red socks, 10 blue socks, 10 green socks, and 10 yellow socks. Sabrina is to take socks out of the drawer and put them in a bag. She will win $1 for every sock she puts in the bag, as long as the bag does not contain 5 or more socks of one color and 5 or more socks of another color. For example, if she takes 5 red, 4 blue, 3 green, and 2 yellow socks, she would win $14. However, if she took 5 red, 5 blue, 3 green, and 2 yellow socks, she would not win anything because there are two colors (red and blue) that have 5 or more socks each. What is the most money that Sabrina can win? Enter your answer as a single integer only (no words, no dollar signs). A/ What is the minimum number n such that if n socks are removed from the drawer and put into a bag, that the bag will necessarily contain at least 5 socks of one color and at least 5 socks of another color? Enter n as a single integer, no words. A

he Dice game of “Pig” can be played with the following rules. Roll two six-sided dice. Add the face values together. Choose whether to roll the dice again or pass the dice to your opponent. If you pass, then you get to bank any points earned on your turn. Those points become permanent. If you roll again, then add your result to your previous score, but you run the risk of losing all points earned since your opponent had rolled.  Continue to roll as much as you want. However, once a “1” comes up on either die, your score is reduced to 0, leaving you only with points that you have previously "banked." Furthermore, you must pass the dice to your opponent. The first person to 100 points is the winner. When a player rolls two dice, the possible outcomes are as follows:   Die #2 Roll Roll a 1 Roll a 2 Roll a 3 Roll a 4 Roll a 5 Roll a 6 Die #1 Roll Roll a 1 0 0 0 0 0 0 Roll a 2 0 4 5 6 7 8 Roll a 3 0 5 6 7 8 9 Roll a 4 0 6 7 8 9 10 Roll a 5 0 7 8 9 10 11 Roll a 6 0 8 9 10…

2) scrooge.py Scrooge McDuck is letting you into his vault full of pennies, nickels, dimes and quarters. He will let you play the following game: you can pick 8 coins at random, and if they sum to at least a dollar, you win, and can keep your money! But if you lose, you don't get to keep the money, AND have to pay Scrooge a dollar. (Each coin you pick is equally likely to be a penny, nickel, dime, or quarter.) Your job: using a simulation, estimate 1. the probability that you win (meaning your coins sum to more than a dollar), and 2. if you play this game over and over, the average amount you will win (where the amount you win in a game could be negative). Here is a bit more direction: you should simulate 100,000 plays of this game. Each simulated play should involve picking 8 different random numbers - each one should be .01, .05, .10, or .25, with each value equally likely - which represent the 8 coins being chosen; these should be summed each time. As you proceed through these…

Task An ATM only has 100, 50 and 20 dollar bills (USD) available to be dispensed. Given an amount between 40 and 10000 dollars (inclusive) and assuming that the ATM wants to use as few bills as possible, determinate the minimal number of 100, 50 and 20 dollar bills the ATM needs to dispense (in that order). Here is the specification for the withdraw method you'll complete: withdraw(amount) Parameters amount: Integer - Amount of money to withdraw. Assume that the amount is always divisible into 100, 50 and 20 bills. Return Value Array (of Integers) - An array of 3 integers representing the number of 100, 50 and 20 dollar bills needed to complete the withdraw (in that order). Constraints 40 ≤ amount ≤ 1000 Can you please help me I will rate! Code is in Python 3.7