[Solved]Develop Recursive Method Determine Number Distinct Ways Given Amount Money Cents Changed Q Q37208587
Develop a recursive method to determine the number of distinct ways in which a given amount of money in cents can be changed into quarters, dimes, nickels, and pennies. Each line of input contains an amount. For example, if the amount is 17 cents, then there are six ways to make change 1 dime, 1 nickel, and 2 pennies 1 dime, and 7 pennies 3 nickels and 2 pennies 2 nickels and 7 pennie:s 1 nickel and 12 pennies 17 pennies The method specification is public static int ways(int amount, int denomination) For the value of denomination, I- penny, coins 2- nickel, 3- dime and 4 – quarter. The running result example is Input the amount between 1 and 99: 17 There are 0 quarter, 1 dime, 1 nickel, 2 penny There are 0 quarter, 1 dime, 0 nickel, 7 penny There are 0 quarter, 0 dime, 3 nickel, 2 penny There are 0 quarter, 0 dime, 2 nickel, penny There are 0 quarter, 0 dime, 1 nickel, 12 penny There are 0 quarter, 0 dime, 0 nickel, 17 penny There are totally 6 ways. Show transcribed image text Develop a recursive method to determine the number of distinct ways in which a given amount of money in cents can be changed into quarters, dimes, nickels, and pennies. Each line of input contains an amount. For example, if the amount is 17 cents, then there are six ways to make change 1 dime, 1 nickel, and 2 pennies 1 dime, and 7 pennies 3 nickels and 2 pennies 2 nickels and 7 pennie:s 1 nickel and 12 pennies 17 pennies The method specification is public static int ways(int amount, int denomination) For the value of denomination, I- penny, coins 2- nickel, 3- dime and 4 – quarter. The running result example is Input the amount between 1 and 99: 17 There are 0 quarter, 1 dime, 1 nickel, 2 penny There are 0 quarter, 1 dime, 0 nickel, 7 penny There are 0 quarter, 0 dime, 3 nickel, 2 penny There are 0 quarter, 0 dime, 2 nickel, penny There are 0 quarter, 0 dime, 1 nickel, 12 penny There are 0 quarter, 0 dime, 0 nickel, 17 penny There are totally 6 ways.
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