You want to buy a new car, and you are thinking about two alternatives, car A and car B. You like both cars, and you are considering keeping whichever one you buy for many years to come. As a result, you want to evaluate the total cost of ownership of both cars over many years. Car A costs $20,000, whereas car B costs $30,000. Car A runs 25 miles with a gallon of gas, whereas car B runs 32 miles with a gallon of gas. You estimate that you will drive about 15,000 miles each year, and that gas price is going to be around $2.50 per gallon for the foreseeable future. The maintenance cost of car A is $1,300 in the first year, then that cost increases 15% (with compound growth) each year. The maintenance cost of car B is $1,000 in the first year, then that cost increases 10% (with compound growth) each year.

1)Write a method named compareCars(int years) that takes an integer number of years and prints a table with the total ownership cost of each car for each year, starting from year 0 which represents the time of purchase. The method will return the name of the most economical car on the last year. Note: For this problem, you are allowed to break the usual “no print statements inside a method” recommendation.
2)Using your method, answer this question: which car would you buy if you plan on keeping it for 5 years? 10 years? Discuss the results. Write your answer in a comment at the top of your code.

# Comment:

Based on the results of my calculations, I would buy car A if I plan on keeping the car for 5 years, and car B if I plan on keeping the car for 10 years. This is because car A has a lower total ownership cost over 5 years, while car B has a lower total ownership cost over 10 years.

Now, let's write the code to compare the total ownership cost of both cars over multiple years.

```java
public class CarComparison {
private static final double GAS_PRICE = 2.50;
private static final int YEARLY_MILEAGE = 15000;

public static void main(String[] args) {
compareCars(5);
compareCars(10);
}

public static void compareCars(int years) {
int carAPrice = 20000;
int carBPrice = 30000;

double carAMileage = 25;
double carBMileage = 32;

double carAMaintenanceCost = 1300;
double carBMaintenanceCost = 1000;

double carATotalCost = carAPrice;
double carBTotalCost = carBPrice;

System.out.println("Comparison of total ownership cost for " + years + " years:");
System.out.println("Year \t Car A \t\t Car B");

for (int i = 0; i <= years; i++) {
// Calculate annual gas cost
double gasCost = (YEARLY_MILEAGE / carAMileage) * GAS_PRICE;

// Update the total ownership cost for each car
carATotalCost += carAMaintenanceCost + gasCost;
carBTotalCost += carBMaintenanceCost + gasCost;

// Print the results for the current year
System.out.printf("%2d \t $%.2f \t $%.2f\n", i, carATotalCost, carBTotalCost);

// Update the maintenance costs for the next year
carAMaintenanceCost += carAMaintenanceCost * 0.15;
carBMaintenanceCost += carBMaintenanceCost * 0.10;
}

// Determine and return the most economical car at the end of the specified years
if (carATotalCost < carBTotalCost) {
return "Car A";
} else {
return "Car B";
}
}
}
```

This code calculates the total ownership cost for both Car A and Car B over the specified number of years (5 and 10 in this case). It takes into account the initial purchase price, annual gas cost based on mileage, and annual maintenance cost that increases with compound growth.

The results are printed in a table format, with the total ownership cost for each car displayed for each year. The method also returns the name of the most economical car at the end of the specified years.

By calling the `compareCars` method with different year values, we can analyze and determine the most economical car based on the total ownership cost.

Based on the given information, we need to compare the total ownership cost of two cars, car A and car B, over a specified number of years. The total ownership cost includes the initial cost of the car, the cost of fuel, and the maintenance cost.

To solve this problem, we will create a method called `compareCars(int years)`, which takes the number of years as an input and prints a table representing the total ownership cost of each car for each year. At the end of the computation, the method will return the name of the most economical car for the last year.

Here is the implementation of the `compareCars` method in Java:

```java
public class CarComparison {
private static final double GAS_PRICE = 2.50;

public static String compareCars(int years) {
double carAInitialCost = 20000.0;
double carBInitialCost = 30000.0;
double carAMaintenanceCost = 1300.0;
double carBMaintenanceCost = 1000.0;
double carAFuelEfficiency = 25.0;
double carBFuelEfficiency = 32.0;

double carACumulativeCost = carAInitialCost;
double carBCumulativeCost = carBInitialCost;

System.out.println("Year\tCar A Cost\tCar B Cost");

for (int year = 1; year <= years; year++) {
double fuelGallons = 15000.0 / (year == 1 ? carAFuelEfficiency : carBFuelEfficiency);
double fuelCost = fuelGallons * GAS_PRICE;

carAMaintenanceCost *= 1.15;
carBMaintenanceCost *= 1.10;

carACumulativeCost += carAMaintenanceCost + fuelCost;
carBCumulativeCost += carBMaintenanceCost + fuelCost;

System.out.printf("%d\t%.2f\t\t%.2f\n", year, carACumulativeCost, carBCumulativeCost);
}

return carACumulativeCost < carBCumulativeCost ? "Car A" : "Car B";
}

public static void main(String[] args) {
// Example usage:
System.out.println("Most economical car after 5 years: " + compareCars(5));
System.out.println("Most economical car after 10 years: " + compareCars(10));
}
}
```

Now, let's discuss the results:

1) If you plan to keep the car for 5 years, the method `compareCars(5)` will print a table showing the total ownership cost of both cars for each year. The method will then return the most economical car after 5 years. You can call the method with `compareCars(5)`.

2) Similarly, if you plan to keep the car for 10 years, you can call the method with `compareCars(10)`. The method will print the total ownership cost for each year and return the most economical car after 10 years.

By analyzing the results from the table and the return value of the method, you can determine which car would be the most cost-effective option for the given number of years.