Our goal in this project is to use a servo motor controlled by two buttons BUTTON1 and BUTTON2. Pressing BUTTON1 adds 20 to the current angle. If the angle exceeds 180, the angle will be set to 180. Pressing BUTTON2 subtracts 20 from the current angle. If the angle is below zero 180, the angle will be set to zero. The initial angle is set to zero.

You can publish your visualization via Tableau online, Tableau Server and Tableau Public.  Group of answer choices True False

Create the design for determining if a point is inside, on, or outside of the rectangle. Drawing out the rectangle and labeling the coordinates of all points will help you to visualize the problem. Once the design has been completed, write a program that prompts the user for the x and y coordinates for the lower left hand corner of a rectangle as well as the height and the width of the rectangle. After that, you will need to get the coordinates for the point from the user as well. Once all inputs have been entered by the user, determine if the point is inside the rectangle, on the rectangle, or outside the rectangle. If the point is inside the rectangle, print "inside the rectangle". If the point is on the rectangle, print "on the rectangle". If the point is outside of the rectangle, print "outside the rectangle". Example output: Enter the x coordinate of the lower left hand corner of the rectangle: 1 Enter the y coordinate of the lower left hand corner of the rectangle: 1 Enter the…

It is given 12 balls that are all the same weight except for one that is heavier or lighter. Additionally, it is provided with a two-pan balance. In each scenario, the balance is used. You may place any number of the 12 balls on the left pan and the same number on the right pan and press a button to begin weighing; three alternative results exist: the weights are equal, the balls on the left are heavier, or the balls on the left are lighter. Develop a technique for determining which ball is the odd one out and whether it is heavier or lighter than the others using the fewest feasible uses of the balance. Solve the weighing issue for the situation of 39 balls, one of which is known to be strange.