e double Formula1(int m, int n) e double Formula2(double x) m = 9
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Q: the result of the expression:int(1011)
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A: this code prints: i = 16.
Q: Example 15. Evaluate $\int_{C} \frac{1}{\sinh z} d z$, where $C$ is the $\mathrm{Circh}$ $Iz|=4$
A: Code the solution:
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Q: #include int main() { for(int i=1;i<8;i++) if(i % 2 == 1) for (int j=1;j<=i;j++); printf("%d",i); }…
A: The output of the above code is: 1 333 55555 7777777
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Q: main () { int x, y, z,M; x=0; y=1;z=1; M=++x || ++y && ++z; cout<<"M="<<M; }
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Q: lunite a CH fumcton which takes a integer I as favametor omd Hetwm x°. - int cube ( int x) ;
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A: The explanation for the given program is given in step 2.
Q: Write an Algorithm to calculate the sum of first 13 prime numbers
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A: Lets see the solution in the next steps
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Q: int s=0; int q=0; int count=0; while(count<=20) { if(count%5!=0) { q=count/10; s=S+q; } count++; }…
A:
Q: int x; x=-2; do { x++; cout0); cout<<"done";
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Q: int i = 3; int j = 5; sum += ((--i)+(j++)) 5 7 O
A: GIVEN:
Q: 2. int a = 0, i = N; while (i > 0) { a += i; i /= 2;
A: As per our guideline we are supposed to answer only first question, please re upload another…
Q: int z=3, s um =0; while (z<7) { Z+=2; Sum-Cumt7 .
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Q: int i,j; for(i=0; i< 5; i++) for(j=0;j<=i;j++)
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Q: The following code will print int n=2, m=3, *p; p=&m; p=&n; n=*p; printf("%d\n", n);
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A: Consider the given Code:
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Q: int x=22, y=17; if((x>30 || y<2)) cout<<"BAHRAIN"; else cout<<"MANAMA"; A MANAMA B BAHRAINMANAMA C.…
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A: the program is given below :
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A: Given: Required:
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Q: int count = for(int i = 0; i < 10; i++) for(int j = 0; j < i; j++) count++;
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C++
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Solved in 2 steps with 1 images
- Write a function using Java Function Name: winInRowParameters: board: 2D integer array, row: integer, piece: integerReturn: booleanAssume board is valid 2D int array, row is valid index in the board, piece is X==1/O==2Look at indicated row at given index in board. If that row has at least 3 consecutive entries withgiven type of piece (X/O) (3 in a row XXX, OOO), then return true, otherwise false.Q11/ A function f(t) is said to be even if: Oa) f(t) = f(-t) Ob) f(t) = -f(-t) Oc) f(t) # f(-t) %3D Od) None of theseSimplify the complement of the following function: F(A,B,C,D)=(0,2,4,5,8,9,10,11) Your answer: F=((A'B'D)' (BC)'(AB)')' F=((A'BD)'(BC)'(AB)')' F=((A'B'D)'(B'C)'(AB)') F=((A'B'D')' (BC)'(AB)')
- Q 1.Consider the following functions f1 and f2:int f1(int n) { if (n == 0) { return 1; } else { return f2(4, f1(n – 1)); }} int f2(int n1, int n2) { if (n1 == 0) { return 0; }else { return n2 + f2(n1 – 1, n2); }} a. Evaluate the value of f1(7)? b. Analyze the computational complexity of the f1 function expressed in terms of big-O notation?Abraham Series to Compute Write a well-documented Python program, hmwk4Q2.py, that calculates. Construct a function abr_pi.py(N) accepts an integer N and returns an estimate of computing the Abraham Series using N terms. The series is: [2(1) 3ần 2n + 1 12=0 Have the main() call upon your function for various values of N to ensure it is correctly working. π =In loop functions.py, define a function named permutations that takes two paramters, n and r, in that order. This function returns the number of different permutations of length r from set of size n. Essentially to calculate these permutations, the function should compute the product (n - r+1)*(n-r+2)*(n-r+3)*...*(n-2)*(n-1) or n!/(n-r)!. No if statements or built in math functions should be used. For or while loops are best reccomended.
- Write a function that takes 4 Inter gets (num1, den1,num2,den2) as parameters which represent the rational numbers num1/den1, num2/den2 and returns the division of these two fractions. A/B ÷ C/D = A/B × D/C = AD/BC • den 1, den2, and num2 can not be zero. • use multiplication_rat function.Write a python function sqr(n) that returns the square of its parameter n for example: Test Result print(sqr(-3)) 9 print(sqr(11)) 1212.a Σ : {c,A,G,T}, L = { w : w = CAG™T™C, m = j + n }. For example, CAGTTC E L; CTAGTC ¢ L because the symbols are not in the order specified by the characteristic function; CAGTT ¢ L because it does not end with c; and CAGGTTC € L because the number of T's do not equal the number of A's plus the number of G's. Prove that L¢ RLs using the RL pumping theorem.
- Write a function def reduced (n): n is a positive int number, greater than 0. The digit 0 does not appear in n. The function returns a positive int number such that includes all digits of n, but only NOT MORE THAN the first 2 most left ones for each digit. examples : reduced(474234524274377)== 474235273 reduced(6666666)=66 reduced(55555777779999966666)==55779966 reduced(5796)==5796 Requirements : Must NOT use strings. Must NOT use recursion. The function should be efficient in Time and Space.import numpy as np def f(x): """ Defines the vector-valued function f(x) for the given system of equations. Parameters: - x: The vector of unknowns. Returns: - f_x: The value of f(x). """ f1 = 81 * x[0] + np.cos(x[0]) - 9 * x[1]**2 - 27 * np.sin(x[2]) f2 = 3 * x[0] - np.sin(x[0]) - 3 * np.cos(x[2]) - 3 * x[1] f3 = 18 * x[0] + 2 * np.cos(x[0]) - 6 * x[1] - 3 * np.sin(x[2]) return np.array([f1, f2, f3]) def jacobian_f(x): """ Defines the Jacobian matrix of f(x) for the given system of equations. Parameters: - x: The vector of unknowns. Returns: - J: The Jacobian matrix of f(x). """ J = np.zeros((3, 3)) J[0, 0] = 81 - np.sin(x[0]) J[0, 1] = -18 * x[1] J[0, 2] = -27 * np.cos(x[2]) J[1, 0] = 3 - np.cos(x[0]) J[1, 1] = -3 J[1, 2] = 3 * np.sin(x[2]) J[2, 0] = 18 - 2 * np.sin(x[0]) J[2, 1] = -6 J[2, 2] = -3 * np.cos(x[2]) return J def newton_raphson_method(x0, tol=1e-15, max_iter=100): """…REVERSED SUM OF ODD POSITIONS Write a function that takes an integer(n) as input and returns True if the sum of its digits at odd positions is even, and returns False of otherwise. Positions are counted from the least significant digit. stion For example: n = 2345 →> True Explanation: The digits at odd positions are 5 and 3, and their sum i.e. 8 is even. Examples: rev_sum of odd_pos(2345) - True - False rev_sum_of_odd_pos(5728) *Note: Please return your output. Don't print your answer inside the function. Your code will not get evaluated, if you are using 'print statement inside the function." Answer: (penalty regime: 0 %) Reset answer 1-def rev_sun of odd pos (n: int)-> bool: 2 merite your code from here e