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solve it with c++ use graph algorithms don't copy paste from other questions use this code to solve it (don't modify anything just write the

solve it with c++

use graph algorithms

don't copy paste from other questions

image text in transcribedimage text in transcribedimage text in transcribed

use this code to solve it (don't modify anything just write the code for checkMST function in Q2.cpp)

****** make sure the code gives the right answers as it is commented in the main.cpp *********

main.cpp:

#include using namespace std; #include "Q2.cpp" #include

int main(){

int V=4, E1=5, E2=4;

int from1[5]={0,0,0,1,2}; int to1[5]= {1,2,3,2,3}; int Weight1[5]= {4,5,2,7,8}; int from2[4]={0,0,0,1}; int to2[4]= {1,2,3,2}; int Weight2[4]= {4,5,2,7};

if (CheckMST (V,E1,E2,from1,to1,Weight1,from2,to2,Weight2)) cout

if (CheckMST (V,E1,E2,from1,to1,Weight1,from3,to3,Weight3)) cout

Q2.cpp

#include #include

bool CheckMST (int V,int E1,int E2,int from1[],int to1 [],int Weight1[],int from2[],int to2[],int Weight2[]){ return false; }

Minimum Spanning Tree Check Given two undirected weighted graphs G1 and G2, write a function named CheckMST which checks if G2 is a valid MST for G1. The function returns true when valid and false otherwise. Input Your function takes as input three integers: V, E1, and E2 where V is the number of Vertices, E1 is the number of edges for the first graph G1, and E2 is the number of edges for the second graph G2 and: - 3 integer arrays for edges information for graph 1: From1[], To1[], Weight1[] - 3 integer arrays for edges information for graph 2: From2[] ,To2[], Weight2[] Example 1: V=4 E1=5 E2 =4 Graph 1 info Graph 2 info Example 2: V=4 E1=5 E2=4 Graph 1 info Graph 2 info

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