Create a python program for the following: Ask the user to input a color marble and set amount to 1. If the user’s input is not red increase amount by 1, let the user know that they have to pick another marble, and prompt them to do so. When the user does input red then print out a message giving them the amount of times it took them to input red.

Write a Python program that will ask a customer how many fluid ounces they would like to drink. The program will then print out the size of cup that they need based upon the following criteria: 1) A drink with 12 or fewer ounces is considered to be "small." 2) A drink with more than 12 but 20 or fewer ounces is considered to be "medium.” 3) A drink with more than 20 but 32 or fewer ounces is considered to be "large." 4) A drink with more than 32 ounces is considered to be "extra large.”

Write a program that asks the user to enter a number of seconds and works as follows: There are 60 seconds in a minute. If the number of seconds entered by the user is greater than or equal to 60, the program should convert the number of seconds to minutes and seconds. There are 3,600 seconds in an hour. If the number of seconds entered by the user is greater than or equal to 3,600, the program should convert the number of seconds to hours, minutes, and seconds. There are 86,400 seconds in a day. If the number of seconds entered by the user is greater than or equal to 86,400, the program should convert the number of seconds to days, hours, minutes, and seconds.

For this question, you will write a program that prompts the user to enter an integer value between 1 and 1000 (exclusive). Your program should then print out a sequence of numbers between the given value and 1 (inclusive) following the pattern below:For a given number ai, If ai is even, then ai+1 = floor(ai / 2) If ai is odd, then ai+1 = 3ai + 1 Your program should stop printing numbers once the sequence reaches the value of 1. If the user enters a number that is not between 1 and 1000 (exclusive), print "Invalid input." and prompt the user for a number again. This sequence is referred to as the Collatz sequence. The Collatz Conjecture states that this sequence will eventually reach the value of 1 for any starting number, a fact that has not yet been proven by modern mathematics! Note: floor(x) means that x should be rounded down to the nearest integer.