Write and submit a program, ranger_sounder.py, to vary a continuous tone on the speaker based on distance. Vary the frequency from 4 kHz for 2 cm, down to 200 Hz at 500 mm, with a linear frequency taper for the distances in between (refer to the figure below, and derive a formula for the to include in your code). Cap the tones to 4 kHz and 200 Hz at beyond the specified 2 cm and 500 mm specified limits, respectively. The input for distance is coming from the arduiino ultra sonic sensor.

Write a program to assist in the design of a hydroelectric dam. Prompt the user for the height of the dam and for the number of cubic meters of water that are projected to flow from the top to the bottom of the dam each second. Predict how many megawatts (1 MW= 106 W) of power will be produced if 90% of the work done on the water by gravity is converted to electrical energy. Note that the mass of one cubic meter of water is 1000 kg. Use 9.80 meters/second2 as the gravitational constant g. Be sure to use meaningful names for both the gravitational constant and the 90% efficiency constant. For one run, use a height of 170m and flow of 1.30 x 103 m3/s. The relevant formula (w=work, m=mass, g=gravity, h=height) is: w = mgh   Show your result when the dam has a height of 170 meters, and a water flow of 1300 cubic meters per second. The dam can produce an electrical power of 1949.2 Mega-watts.

Write a program called parity.asm that jumps to a label if AL has even parity and prints, "AL has even parity.". if AL has odd parity, Jump tp a label and print, "AL has odd parity."   Test your program for every possible case, and screenshot the output. Use the print_string procedure to print your output. Remember, you can jump to the exit label from anywhere in your program.

Generate a list of 10 random numbers with values between 1 and 20, and submit the first 10 numbers as an answer to this question. (Use any random number generator). For the purpose of using them in the next questions, call these numbers A, B, C, D, . . . J Convert Aπ/B into degrees. Find the result ofa. Degrees = (A × B × C) + 180 mod 180; this is the remainder after dividing (A × B × C) + 180 by 180 b. Convert Degrees into radians, and put the answer in π notation. Calculate the measurements of the acute angles of a right triangle whose sides measure A, B, C units. Build a matrix, M, of random numbers as follows: A B C D E F G H I What is MT? Find the inverse of M, showing the steps. What is the result of M * M−1? Let V = [A B C] and W = [ D E F]. In the textbook, the dot product V • W involves an angle, alpha (α). How do you calculate alpha for this example? Let V = [A B C]. Find the cross product V • V. What can you conclude from this…