JAVA Programming Problem: In the game of "Assassin's Creed", you control a ship with a cannon which is attacking a large enemy Assassin's Creed, armed with many guns. Your goal is to destroy as many of the guns as possible. The battle field is a 2D Cartesian grid, where your cannon is located at the origin. The enemy Assassin's Creed is a horizontal line segment located from the coordinates (X1, Y) to (X2, Y). There are exactly (X2 - X1 + 1) guns on the ship, located at the integer points (X1, Y), (X1+1, Y), ..., (X2, Y). However, the problem is, you cannot always fire at a gun. There are supernatural rocks located at all points of the battlefield whose X and Y coordinates are both integers. In order to fire successfully at an enemy's gun, the line connecting your cannon and that gun must not go through any rocks. Develop a JAVA code to output the number of the enemy battleship's guns that your cannon can destroy. Test Case Result 1 2 -2 5 2.

JAVA PROGRAM Your task is to make a point calculator which takes a point in the 1st quadrant and then finds its position in user entered quadrant.

In Java Golf scores record the number of strokes used to get the ball in the hole. The expected number of strokes varies from hole to hole and is called par (possible values: 3, 4, or 5). Each score's name is based on the actual strokes taken compared to par: "Eagle": number of strokes is two less than par "Birdie": number of strokes is one less than par "Par": number of strokes equals par "Bogey": number of strokes is one more than par Given two integers that represent the number of strokes used and par, write a program that prints the appropriate score name. Print "Error" at the end of the output if par or score is not in the expected range.  If the input is: 3 4 the output is: Par 4 in 3 strokes is Birdie

The text presented the Sierpinski triangle fractal. Inthis exercise, you will write a program to display another fractal, called the Kochsnowflake, named after a famous Swedish mathematician. A Koch snowflake iscreated as follows:1. Begin with an equilateral triangle, which is considered to be the Koch fractalof order (or level) 0, as shown in Figure a.2. Divide each line in the shape into three equal line segments and draw an outwardequilateral triangle with the middle line segment as the base to create aKoch fractal of order 1, as shown in Figure b.3. Repeat Step 2 to create a Koch fractal of order 2, 3, . . . , and so on, as shownin Figures c and d.

Java program for a game or rock paper sciscors agaist a computer  where the winner is not decided until the best 3 out of 5 games

Module main() // Local variables Constant Integer SIZE = 12 Declare String month[SIZE] = “January”, “February”, “March”,                         “April”, “May”, “June”,                         “July”, “August”, “September”,                         “October”, “November”, “December” Declare Integer rain[SIZE], index, high, low, average, total = 0   // Get monthly rainfall For index = 0 to SIZE - 1 Display “Enter rainfall for “, month[index], “: “ Input rain[index]       End For   // Get statistics For index = 0 to SIZE – 1 Set total = total + rain[index] If index == 0 Then       Set high = rain[index]       Set low = rain[index] End If If high < rain[index] Then       Set high = rain[index] End If If low > rain[index] Then       Set low = rain[index] End If       End For Set average = total / SIZE     // Show statistics Call showStats(high, low, total, average)   End Module     // The showStats module shows high, low, average rainfall Module showStats(Integer high, low, total,…

Building Arena models: A few years ago, I was in a group involved with building industrial facilities. A team of consultants visited us to make a presentation about improving the building process. They had a demonstration in the form of a game. We were divided into two teams of four and sat four in a row at a table. Person 1 was given 100 poker chips. The game process was Person 1 would roll a single die. Whatever the number was, he or she would pass that number of chips to Person 2. Person 2 would roll the die, and • If the number of the roll is less than or equal to the chips in front of Person 2, the number of the die roll is passed to the next person. Any remaining chips stay in place, to be passed on another turn when possible.• If the roll on the die is greater than the number of the chips in front of Person 2, all the chips are passed, but the difference in what could be passed is lost on that turn. For example, if Person 2 has 3 chips and rolls a “1,” then one chip is passed.…