The FSM below contains Inputs: a, b Outputs: x, y, z O 1 4 12 FO x=0 y = 0 z = 0 a a a'b' F1 X=0 y=1] Z=1 a a'b states. a+b F2 X = 1 y=0 Z=1 a'b' b' F3 x = 1 y = 1 Z=1
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- Given the ASN.1 definition Light ENUMERATED { dark (0)em parkingLight (1), halfLight (2), fullLight (3) } Encode the following in TLV format (in Hex): daylight Light ::= halflightTrue/False 1. The octal number system is a weighted system with eight digits.2. The binary number system is a weighted system with two digits.3. MSB stands for most significant bit.4. In hexadecimal, 9 + 1 = 10.5. The 1’s complement of the binary number 1010 is 0101.6. The 2’s complement of the binary number 1111 is 0000.7. The right-most bit in a signed binary number is the sign bit.8. The hexadecimal number system has 16 characters, six of which are alphabetic characters.9. BCD stands for binary coded decimal.10. An error in a given code can be detected by verifying the parity bit.11. CRC stands for cyclic redundancy check.12. The modulo-2 sum of 11 and 10 is 100.func: sq: ADD X20, XZR, #0x1 ADD X0, X20, #0x0 BL sq ADD X21, X0, #0x0 ADD X20, X20, #0x1 ADD X0, X20, #0x0 BL sq ADD X21, X21, X0 ADD X20, X20, #0x1 ADD X0, X20, #0x0 BL sq ADD X21, X21, X0 ADD X20, X20, #0x1 ADD X0, X20, #0x0 BL sq ADD X21, X21, X0 ADD X20, X20, #0x1 ADD X0, X20, #0x0 BL sq ADD X21, X21, X0 MUL x0, x0, x0 BR LR Assume the .text segment begins at address Ox00000000, and that the linker placed "sq" immediately after func in memory. Complete the following table (remove all leading Os and report your answer in hex): Absolute address of the function sq: Ox Byte offset of the first BL call: 0x 30 Byte offset of the second BL call: 0x 60 Byte offset of the third BL call: Ox ⁹⁰
- Computer Science R language Evaluate and plot the function f(x,y)=xe−x2−y2 over the 2-D grid. z = x*exp(-x^2-y^2)Complete the Lesson with Eight LEDs with 74HC595. This code uses a shift register to use a single data pin to light up 8 LEDs. Run the code with the loop() replaced with void loop () { } leds = 0b00001111; Serial.println(leds); 00 digitalWrite (latchPin, LOW); shiftOut (dataPin, clock Pin, MSBFIRST, leds); digitalWrite (latchPin, HIGH); delay (1000); Which LED lights are turned on? QA QB QC QD QE QF QG QHPYTHON/JUPYTER NOTEBOOKS given the attached fourier data : # Measurements of fourier data data = [ [-2.00, -9.37], [-1.00, 10.00], [-1.14, 10.83], [-0.29, -13.88], [0.00, -18.00], [0.57, -1.83], [1.00, 14.00], [1.43, 14.5], [2.00, 0.00], [2.29, -1.38], [3.00, 28.00], [3.14, 35.64], [4.00, 37.88], [5.00, -23.00], [4.86, -17.52], [5.71, -14.63], [6.00, -1.00], [6.50, -15.00], [6.57, -1.73], [7.00, 12.00], [7.43, 5.97], [7.50, 2.00], [8.29, 22.78], [9.00, 1.00], [9.14, -6.41], [10.0, -9.37] Fit the data with the linear least-squares fit method using Fourier basis functions. Use 10 pairs of sines and cosines and create the plots/results below. Explain the procedure and results. Results : x_vec = [ 4.995 -1.624 9.339 -10.278 -11.465 4.794 7.555 -14.394 1.139 -2.097 0.597 0.421 3.29 6.218 0.639 0.823 -5.083 -2.538 -0.87 -0.107 1.576] Local Relative Error (discarding y values < 0.1): mean [%] = 21.79 std [%] = 94.20 max, min [%] =…
- PYTHON/JUPYTER NOTEBOOKS given the attached fourier data : # Measurements of fourier data data = [ [-2.00, -9.37], [-1.00, 10.00], [-1.14, 10.83], [-0.29, -13.88], [0.00, -18.00], [0.57, -1.83], [1.00, 14.00], [1.43, 14.5], [2.00, 0.00], [2.29, -1.38], [3.00, 28.00], [3.14, 35.64], [4.00, 37.88], [5.00, -23.00], [4.86, -17.52], [5.71, -14.63], [6.00, -1.00], [6.50, -15.00], [6.57, -1.73], [7.00, 12.00], [7.43, 5.97], [7.50, 2.00], [8.29, 22.78], [9.00, 1.00], [9.14, -6.41], [10.0, -9.37] Fit the data with the linear least-squares fit method using Fourier basis functions. Use 15 pairs of sines and cosines and create the plots/results below. x_vec = [ 1.591 -0.42 5.684 -5.112 -2.257 0.36 4.546 -7.626 0.341 -4.391 1.092 1.878 4.286 7.783 -3.427 -4.608 1.763 -0.957 -1.751 3.441 2.857 -2.624 2.96 0.911 -2.538 2.782 -1.943 -8.819 1.635 2.123 2.123] Local Relative Error (discarding y values < 0.1): mean [%] = 17.08 std [%] = 89.43…Suppose a8 = 8, a9 = 9, a10 = 10part (d) (e) (f)x/a+x/b=c, a≠0,b≠0,a≠-b
- BSWAP 28FDh = ? ROL,4 28FDh= ?Assignment for Computer Architecture The assignment is to create a MIPS program that demonstrates that the associative law fails in addition for floating point numbers (single or double precision). You only need to demonstrate it for single precision. Remember the associative law is a + (b + c) = (a + b) + c. The program’s output should look something like the following where the xxx’s are the numbers you chose. The resulting numbers may be different than mine depending on your choice of a, b, and c. Using a = xxx, b = xxx, and c = xxx a + (b + c) = 0 (a + b) + c = 1 The key is to have two of the number large (one positively and one negatively but equal in magnitude) floating point numbers and the third floating point number very small in comparison. As a side note, the associative law will also fail for multiplication for floating point numbers, but you do not need to demonstrate that. Please don't forget to include comments in this codeAn analog signal in sine form is intended to be transmitted to the receiver by pulse code modulation.Given below Define the parameters and answer the questions asked from you. *Peak to peak amplitude = xxx volts *Signal frequency = xxx Hz *Medium height form factor: xxx level You will give the value of xxx 1-)What should be the theoretical minimum sampling frequency for the signal to be reconstructed in the receiver without distortion? 2-) What should be the practical minimum sampling frequency for the signal to be recreated in the receiver without distortion? 3-)Before sampling, what should be the theoretical and practical minimum sampling frequency if an anti-aliasing filter is used at the frequency of xxx Hz you specify? 4-)What is the mean square quantization error? 5-)Calculate the maximum quantization error.