Question: 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

solve it with c++ use graph algorithms don't copy paste from otherquestions use this code to solve it (don't modify anything just writethe code for checkMST function in Q2.cpp) ****** make sure the code

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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