Final answer:
The Distance Vector algorithm will converge after a finite number of iterations, assuming a stable network without issues. The exact number may vary due to different network factors, and additional measures like split horizon can be used to ensure convergence and avoid loops.
Step-by-step explanation:
The Distance Vector algorithm will converge after a finite number of iterations. This assumes that the network is stable, there are no constant changes, and that there are no looping issues due to incorrect configuration or problems in the network. The distance vector algorithm uses the Bellman-Ford algorithm to calculate the best path to each destination node.
However, it's important to note that the exact number of iterations can vary depending on several factors such as the network topology, initial state of the routers, and any changes that may occur in the network. In practice, most distance vector algorithms will include some measures to prevent infinite loops and ensure convergence, such as split horizon, route poisoning, and hold-down timers.
The speed of convergence can be a concern with distance vector algorithms, especially in large or complex networks. Therefore, while the answer to the question is 'C) Finite', the variability of convergence time is an important consideration in network design and protocol configuration.