long reverse_engineer (long a, long b, long c);
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- Python code. Instruction are given within the quotations for each function. 1) definvert_dict(d): """ Given a dictionary d, create the invert of the dictionary where the key is a value v in d, and v is mapped to a set of keys in original d whose values are equal to v. Return the inverted dictionary mapping value to set of keys """ 2) defhistogram(words): """ Given a list of words, create a histogram dictionary where the key is the length of a word and the value is the count of how many words in the list are of that length. Return the histogram dictionary mapping length to word counts """There are many algorithms presented in this text that would lend themselves to beincluded as subprograms in the utils.asm file. Implement some or all of the followinginto the utils.asm file, properly documenting them, and include programs to test them.a. NOR subprogram - take two input parameters, and return the NOR operation onthose two parameter.b. NAND- take two input parameters, and return the NAND operation on those twoparameter.c. NOT- take one input parameters, and return the NOT operation on that parameter.d. Mult4 - take an input parameter, and return that parameter multiplied by 4using only shift and add operations.e. Mult10 - take an input parameter, and return that parameter multiplied by 10using only shift and add operations.f. Swap- take two input parameters, swap them using only the XOR operation.g. RightCircularShift - take an input parameter, and return two values. The firstis the value that has been shifted 1 bit using a right circular shift, and the second isthe…Coding in Python with NumPY and Matplotlib functions. Suppose x has values of 0.0, 1.5, 2.4, 4.2 and y has values 12.5, -3.0, 6.4, 32.1 Plot the x, y pairs on a graph as square markers of magenta color. Do not draw a curve through the data points.
- MIPS Assembly Complete gcd_cur function, which recursively calculates the GCD (Greatest Common Divisor) of two given positive integers input using the following Euclidean algorithm (Links to an external site.). def gcd_recur(a, b): if b = 0: return a; else: return gcd_recur( b, (a mod b) ); >> a0: the 1st input argument, a>> a1: the 2nd input argument, b ############################################################################################################################################################################################## PART 2 (gcd_recur)#a0: input number#a1: input number###############################################################gcd_recur:############################### Part 2: your code begins here ## ############################### Part 2: your code ends here ##jr $raFor each of the following two code segments, decide whether it is suitable for parallel execution and response according to your justification: add OpenMP pragmas to make the loop parallel or briefly explain why the code segment is not suitable for parallel execution. (A): for ( i = 0; i < n; i++ ) { x [ i ] = 3 * i + 5; y [ i ] = log ( x [ i ] ); } (B): x [ 0 ] = 1; x [ 1 ] = 2; for ( i = 2; i < n; i++ ) x [ i ] = x [ i – 1 ] * x [ i – 2 ] ;MIPS Assembly Complete gcd_cur function, which recursively calculates the GCD (Greatest Common Divisor) of two given positive integers input using the following Euclidean algorithm (Links to an external site.). def gcd_recur(a, b): if b = 0: return a; else: return gcd_recur( b, (a mod b) ); >> a0: the 1st input argument, a>> a1: the 2nd input argument, b My Code: ############################################################################################################################################################################################## PART 2 (gcd_recur)#a0: input number#a1: input number###############################################################gcd_recur:############################### Part 2: your code begins here #### return value is v0move $t0, $a0 move $t1, $a1 loop: beq $t1, $0, done div $t0, $t1 move $t0, $t1 mfhi $t1 j loop done: move $v0, $t0…
- Implement a stack and solutions to the following problems: balancing parenthesis, evaluating postfix expressions and transforming infix expressions into postfix expressions. We are providing some sample code and input files: public/ balancing.cpp - main method to check whether an expression is balanced infix2postfix.cpp - main method to transform an infix expression into postfix input_balanced.txt - test cases for balancing.cpp input_infix2postfix.txt - test cases for infixtopostfix.cpp input_postfixEval.txt - test cases for postfixEval.cpp postfixEval.cpp - main method to evaluate postfix expressions stack.cpp - stack implementation stack.hpp - stack header file • To compile, run $ g++ stack.cpp balancing.cpp $ g++ stack.cpp postfixEval.cpp $ g++ stack.cpp infixtopostfix.cpp • To run each program, run $ ./a.out • The test cases follow this format: expected_solution input. Given input, your job is to implement code that gets the…Write a program using Scilab that includes the following lines x = linspace(0,1,N); y = sin(%pi*x/2); xi = linspace(0,1,100); The program should use the interp1 function to perform spline interpolation of the (x,y) data at the 100 xi points. These interpolated values should be compared to the exact values of the function sin(π x /2) and your program should use this to find the smallest number of samples N that gives an interpolation with an error of no more than ±0.00001Using a Push Down Automaton (PDA), determine if the following function is valid code according to the given set of productions. int Max ( int x, int y ) { int z ; if ( x >y ) z = x ; else z = y ; return ( z ) ; } Set of Productions: P01: FN → FN–HEAD FN–BODY P02: FN–HEAD → TYPE id ( PARAM–LIST ) P03: TYPE → char P04: TYPE → int P05: TYPE → real P06: PARAM–LIST → TYPE id P07: PARAM–LIST → PARAM–LIST , TYPE id P08: FN–BODY → { VAR–DECL STMT return ( EXPRESN ) ; } P09: VAR–DECL → λ P10: VAR–DECL → TYPE ID–LIST ; P11: VAR–DECL → VAR–DECL TYPE ID–LIST ; P12: ID–LIST → id P13: ID–LIST → ID–LIST , id P14: STMT → λ P15: STMT → SIMPLE–STMT P16: STMT → SELECT–STMT P17: STMT → REPEAT–STMT P18: STMT → SEQUENCE–STMT P19: SIMPLE–STMT → ASSIGN–STMT P20: SIMPLE–STMT → FN–CALL–STMT P21: ASSIGN–STMT → var = EXPRESN ; P22: EXPRESN →…
- Task(2): Write a MATLAB code that generates Unit Step Function. Task(3): Write a MATLAB code that generates Real valued Exponential Function.x(n) = an (In MATLAB array operator ” . ^" is required to implement a real exponential sequenceAssume a=0.9) Task(4): Create x[n] = exp (j*n/3) for some range and see its real and imaginary parts separately x[n] = exp (j*n/3) hey please perform all the task on matlab give me code at matlab and outputConsider the following intermediate code:r1 = 5vl1 = r1jmp Simple.f@0jmp Simple.f@1Simple.f@0:write vl1r2 = 7r3 = vl1 + r2vl1 = r3jmp Simple.f@0Simple.f@1:r0 = vl1return(i) Describe briefly what the optimisation dead code elimination involves.(ii) Show the result of applying dead code elimination to the intermediate code above.Write a concise Matlab script that would numerically find the convolution described in Problem 2. b) Let x = [3 2 6 8] and y = [4 1 3 5]. Write the shortest MATLAB expression to compute z that multiplies each element of x with the corresponding element of y. In other words, write the Matlab code that computes z = [12 2 18 40].