Returns a pair consisting of the max value in the AD, and of the set of keys that attain that value. This can be done in 7 lines of code.

def area(side1, side2):       return side1 * side2s1 = 12s2 = 6Identify the statements that correctly call the area function. Select ALL that apply.   Question options:   area(s1,s2)   answer = area(s1,s2)   print(f'The area is {area(s1,s2)}')   result = area(side1,side2)

(PLEASE USE JAVA AND JFRAME GUI) Game rules:The game consists of a two-dimensional field of size m × n (game field). Each element ofthe game field is a button with a number assigned to it.Initialization of the game:• The numbers on the buttons of the game field are set to a random digit between 0and 9• The target value is displayed above the game field• The current sum of the numbers displayed on the buttons of the game field is printedbelow the game field• The number of moves to completion is displayed in the upper right corner above thegame field.Playing:The first move is determined by the player by selecting any button (button A) on thegame field.1. The player is allowed to choose a second button (button B) located in the columnor row of the previously selected button (A).2. Upon selecting the second button (B), the value of button (A) is updated accordingto the following formula: A = (AoperationB)mod10.3. The operation for the basic game will be +.4. Decrement the number of moves…

✓ Exercises Exercise: Write a method _ and _ that computes the region representing the intersection of two regions. Exercise: Write a method _contains__, which checks whether a n-dimensional point belongs to the region. Remember, a point belongs to the region if it belongs to one of the rectangles in the region. ✓ Membership of a point in a region #@title Membership of a point in a region def region_contains (self, p): ### YOUR SOLUTION HERE Region._contains = region_contains [ ] # Tests 10 points. assert (2, 1) in Region (Rectangle((0, 2), (0, 3)), Rectangle((4, 6), (5,8))) assert (2, 1) not in Region (Rectangle((0, 1), (0, 3)), Rectangle((4, 6), (5, 8))) Exercise: Write a method _le_ for regions such that R <= S if the region R is contained in the region S. You can test this by checking that the difference between R and S is empty.