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Homework Answers
OPTION A IS THE GOOD OPTION:
Option A is the correct option because it is the only option here so far which describes the best implementation of the pseudocode others have flawed however option A is the nearest possible solution from all other.The for loops and the if conditions in the code is as appropriate as possible all the functionalities like UPDATE and other are correct.
IF YOU HAVE ANY QUERY PLEASE COMMENT DOWN BELOW
PLEASE GIVE A THUMBS UP
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Consider the following specification: {n>0 and for all ij (0 <i<n and 0 sj<n and i...
#include<stdio.h> int functionl (int x, int y); int main() int ij=2,k; for(i=1;i<=5; i++) k = function1(ij);...
#include<stdio.h> int functionl (int x, int y); int main() int ij=2,k; for(i=1;i<=5; i++) k = function1(ij); printf("k=%d\n",k); return 0; int function] (int x, int y) int z; z=x*2+y; return z;
(a) Consider the following C++ function: 1 int g(int n) { 2 if (n == 0)...
(a) Consider the following C++ function: 1 int g(int n) { 2 if (n == 0) return 0; 3 return (n-1 + g(n-1)); 4} (b) Consider the following C++ function: 1 bool Function (const vector <int >& a) { 2 for (int i = 0; i < a. size ()-1; i ++) { 3 for (int j = i +1; j < a. size (); j ++) { 4 if (a[i] == a[j]) return false; 5 6 } 7 return...
Show the stack with all activation record instances, including static and dynamic chains, when execution reaches position 1 in the following ske- letal program. Assume Bigsub is at level 1. procedure...
Show the stack with all activation record instances, including static and dynamic chains, when execution reaches position 1 in the following ske- letal program. Assume Bigsub is at level 1. procedure Bigsub is MySum : Float; procedure A is X : Integer; procedure B(Sum : Float) is Y, Z : Float begin -of B C(Z) end; -- of B begin -of A B (X)i end -- of A procedure C (Plums Float) is begin - of c end; -- of...
Find Big-O notation for the following algorithm: int function9(int n) { int ij for (i-0; in;...
Find Big-O notation for the following algorithm:
int function9(int n) { int ij for (i-0; in; i++) for (0; j<n; j++ if (j1) break return j; }
int function9(int n) { int ij for (i-0; in; i++) for (0; j
CONVERT THE FOLLOWING MATLAB CODE FROM SOURCE PANEL METHOD TO VORTEX PANEL METHOD: clc;clear all;...
CONVERT THE FOLLOWING MATLAB CODE FROM SOURCE PANEL METHOD TO VORTEX PANEL METHOD: clc;clear all;close all; Vinf=100; % freestream velocity R=1; % cylinder radius n=4; % number of panels alpha=2; % angle of attack dtheta=2*pi/n; theta=pi+pi/n:-dtheta:-pi+pi/n; X=R*cos(theta); Y=R*sin(theta); for i=1:n % angle of flow with tangent of panel phi(i)=-alpha+atan2((Y(i+1)-Y(i)),(X(i+1)-X(i))); % angle of flow with normal of panel beta(i)=phi(i)+pi/2; x_mid(i)=(X(i+1)+X(i))/2; y_mid(i)=(Y(i+1)+Y(i))/2; S(i)=sqrt((Y(i+1)-Y(i))^2+(X(i+1)-X(i))^2); end % Source Panel Method for j=1:n neighbors(:,j)=[1:j-1 j+1:n]; xi=x_mid(j); yi=y_mid(j); for i=1:n-1 m=neighbors(i,j); Xj=X(m); Yj=Y(m); Xj1=X(m+1); Yj1=Y(m+1); A=-(xi-Xj)*cos(phi(m))-(yi-Yj)*sin(phi(m));...
Please all thank you Exercise 25: Let f 0,R be defined by f(x)-1/n, m, with m,nENand n is the minimal n such that m/n a) Show that L(f, P)0 for all partitions P of [0, 1] b) Let mE N. Show that t...
Please all thank you
Exercise 25: Let f 0,R be defined by f(x)-1/n, m, with m,nENand n is the minimal n such that m/n a) Show that L(f, P)0 for all partitions P of [0, 1] b) Let mE N. Show that the cardinality of the set A bounded by m(m1)/2. e [0, 1]: f(x) > 1/m) is c) Given m E N construct a partition P such that U(f, Pm)2/m. d) Show that f is integrable and compute Jo...
2. Let F be a field, n > 1 an integer and consider the F-vector space Mat,,n(F) of n × n matrices over F. Given a m...
2. Let F be a field, n > 1 an integer and consider the F-vector space Mat,,n(F) of n × n matrices over F. Given a matrix A = (aij) E Matn,n(F) and i < n let 1 row,(Α-Σ@y and col,(A)-Žaji CO j-1 j-1 be the sum of entries in row i and column i, respectively. Define C, A EMat,,(F): row,(A)col,(A) for all 1 < i,j < n] C, { A E Matn.n(F) : row,(A) = 0 = col,(A) for...
Consider the following algorithm. ALGORITHM Enigma(A[0.n - 1]) //Input: An array A[0.n - 1] of integer...
Consider the following algorithm. ALGORITHM Enigma(A[0.n - 1]) //Input: An array A[0.n - 1] of integer numbers for i leftarrow 0 to n - 2 do for j leftarrow i +1 to n - 1 do if A[i] = = A[j] return false return true a) What does this algorithm do? b) Compute the running time of this algorithm.
clc,clear N =input('Enter positive number\n'); d=0; x = i; for i= 2:N-1 if (mod(N,i)==0) for j=...
clc,clear N =input('Enter positive number\n'); d=0; x = i; for i= 2:N-1 if (mod(N,i)==0) for j= i:N if (mod(i,j)==0) d = d+1; fprintf('%d\t \n',i); end end end How can I determine the Positive PRIME factors only out of this code? What should I debug? (MATLAB)
5.26 Suppose that y is N, (μ, 2), where μ LJ and -σ2ρ for all Thus E(yi-μ for all i, var(yi) 0" f...
5.26 Suppose that y is N, (μ, 2), where μ LJ and -σ2ρ for all Thus E(yi-μ for all i, var(yi) 0" for all i, and cov(yoy ij; that is, the y's are equicorrelated. (a) Show that Σ can be written in the form Σ-σ2(I-P)1+a (b) Show that Σ-i(vi-y?/(r2(1-p] is X2(n-1)
5.26 Suppose that y is N, (μ, 2), where μ LJ and -σ2ρ for all Thus E(yi-μ for all i, var(yi) 0" for all i, and cov(yoy ij; that...
#include<stdio.h> int functionl (int x, int y); int main() int ij=2,k; for(i=1;i<=5; i++) k = function1(ij); printf("k=%d\n",k); return 0; int function] (int x, int y) int z; z=x*2+y; return z;
(a) Consider the following C++ function: 1 int g(int n) { 2 if (n == 0) return 0; 3 return (n-1 + g(n-1)); 4} (b) Consider the following C++ function: 1 bool Function (const vector <int >& a) { 2 for (int i = 0; i < a. size ()-1; i ++) { 3 for (int j = i +1; j < a. size (); j ++) { 4 if (a[i] == a[j]) return false; 5 6 } 7 return...
Show the stack with all activation record instances, including static and dynamic chains, when execution reaches position 1 in the following ske- letal program. Assume Bigsub is at level 1. procedure Bigsub is MySum : Float; procedure A is X : Integer; procedure B(Sum : Float) is Y, Z : Float begin -of B C(Z) end; -- of B begin -of A B (X)i end -- of A procedure C (Plums Float) is begin - of c end; -- of...
Find Big-O notation for the following algorithm:
int function9(int n) { int ij for (i-0; in; i++) for (0; j<n; j++ if (j1) break return j; }
int function9(int n) { int ij for (i-0; in; i++) for (0; j
Please all thank you
Exercise 25: Let f 0,R be defined by f(x)-1/n, m, with m,nENand n is the minimal n such that m/n a) Show that L(f, P)0 for all partitions P of [0, 1] b) Let mE N. Show that the cardinality of the set A bounded by m(m1)/2. e [0, 1]: f(x) > 1/m) is c) Given m E N construct a partition P such that U(f, Pm)2/m. d) Show that f is integrable and compute Jo...
2. Let F be a field, n > 1 an integer and consider the F-vector space Mat,,n(F) of n × n matrices over F. Given a matrix A = (aij) E Matn,n(F) and i < n let 1 row,(Α-Σ@y and col,(A)-Žaji CO j-1 j-1 be the sum of entries in row i and column i, respectively. Define C, A EMat,,(F): row,(A)col,(A) for all 1 < i,j < n] C, { A E Matn.n(F) : row,(A) = 0 = col,(A) for...
Consider the following algorithm. ALGORITHM Enigma(A[0.n - 1]) //Input: An array A[0.n - 1] of integer numbers for i leftarrow 0 to n - 2 do for j leftarrow i +1 to n - 1 do if A[i] = = A[j] return false return true a) What does this algorithm do? b) Compute the running time of this algorithm.
5.26 Suppose that y is N, (μ, 2), where μ LJ and -σ2ρ for all Thus E(yi-μ for all i, var(yi) 0" for all i, and cov(yoy ij; that is, the y's are equicorrelated. (a) Show that Σ can be written in the form Σ-σ2(I-P)1+a (b) Show that Σ-i(vi-y?/(r2(1-p] is X2(n-1)
5.26 Suppose that y is N, (μ, 2), where μ LJ and -σ2ρ for all Thus E(yi-μ for all i, var(yi) 0" for all i, and cov(yoy ij; that...
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