Assume that the complete weighted graph G is given. The TSP problem in this graph is defined as wanting to look for the Hamiltonian round with the least cost. From this problem, the TSCP problem is defined, which seeks the weight of the Hamiltonian cycle with the least cost (it is not the Hamiltonian cycle itself, but its weight). A) Provide an algorithm to solve this problem. What is the name of your algorithm? B)Get the complexity of your algorithm.

Q: Find mZCEB. B 45 109 M2CEB =

A: Circle  To find m∠CEB

Q: Convert 1 over 8 to a decimal and tell whether it terminates or repeats

A: 1 over 8 means 1 divided by 8 So, dividing 1 by 8 , we get  18=0.125

Q: dx

A:

Q: 2.5 2/ 8.

A: We can make it easier for you

Q: Find the value of each variable 27 y=

A:

Q: 30° 62

A:

Q: = 60 =D30 3D9 = 42 =?

A: 27

Q: Express the number 1043 in base 3.

A:

Q: cube x and then subtract the result from 150

A:

Q: Solve for So So Szyzdzdydz. 0522 108

A: To solve for ∫03∫02∫15 xyz dz dy dx.

Q: 18 8.

A:

Q: Oa- zat! 2. 10

A:

Q: 6. 13 12 24

A: Explanation of the answer is as follows

Q: Solve for x. 6 X+ 4) 12

A:

Q: Find x and y. 1250 180 %23

A:

Q: 75° 15°

A: Given Data: The measure of the larger curve is: a=75° The measure of the smaller curve is: b=15° The…

Q: Solve for x. x 6 4 3 x 0 = 132 4 5 - 4

A: We will solve the determinant in terms of X and then equate it to 132.

Q: 4-x 1. ffxy dy dx

A: let  V=∫04∫04-xxydydx

Q: 88

A:

Q: Solve for a a %3D 2m²

A: Solve for a

Q: 12 10 18. 13

A: To find: Value of each variable in the given figure.

Q: 62V 80 9

A: To find the value of each variable.

Q: 12. 100°

A:

Q: R S 16 T. 15 30 Q RS %3D P.

A: Given : PS is parallel to QR TP = 15TS = 16PQ = 30

Q: 100 40

A:

Q: y

A: