implement a function using a loop, for finding the nth Fibonacci number using the MIPS assembly language. Let P be the Fibonacci function: P(0) = 0 P(1) = 1 For n > 1 P(n) = P(n-1) + P(n-2) Example Output of Execution: Enter the sequence number: 6 P(6) = 8

Write an assembly program for the processor family x86-32 that reads three real numbers from the keyboard and shows on the console the average value of them. In your implementation include the function averageOfThree and define for that function the interface below. ; ******************************************************************************************************************* averageOfThree: ; Input: Three memory addresses on the stack of three 64-bit floating point numbers in main memory. ; Output: The average value of the three input numbers on the stack as a 64-bit floating point number.

The time complexity of the following code is O(n^2). In C+, write a code to confirm the time complexity of the following pseudocode: intj= 2 while (j

Please show the output of the following code in assembly:

Write an assembly language program in MIPS that repeatedly asks the user for a scale F or a C (for"Fahrenheit" or "Celsius") on one line followed by an integertemperature on the next line. It then converts the given temperature tothe other scale. Use the formulas:F = (9/5)C + 32C = (5/9)(F - 32)   Exit the loop when the user types "Q/q". Assume that all input is correct.For example: Sample Output: Enter Scale : FEnter Temperature: 32Celsius Temperature: 0CEnter Scale : CEnter Temperature: 100Fahrenheit Temperature: 212FEnter Scale : Qdone

Consider the code presented below: y = (1, 9, 2) y[1]=8 print(y) What do we get when we execute this code? Answer:

In MIPS assembly, implement integer division using rounding (rather than truncation). This is accomplished by taking the remainder of the division and dividing it by the original divisor. If the new quotient is higher than or equal to one, multiply it by one.Otherwise, leave the original quotient alone.In MIPS assembly, implement integer division using rounding (rather than truncation). This is accomplished by taking the remainder of the division and dividing it by the original divisor. If the new quotient is higher than or equal to one, multiply it by one.Otherwise, leave the original quotient alone.In MIPS assembly, implement integer division using rounding (rather than truncation). This is accomplished by taking the remainder of the division and dividing it by the original divisor. If the new quotient is higher than or equal to one, multiply it by one.Otherwise, leave the original quotient alone.In MIPS assembly, implement integer division using rounding (rather than truncation).…

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…

in C programing

Write a Little Man Computer program that accepts five random numbers from the user and displays them in ascending order. Attached is the Little Man Mnemonic Instruction Codes: