can you solve Q.4? or give me the idea of the problem Form a recurrence relation

Question

can you solve Q.4? or give me the idea of the problem

Form a recurrence relation and initial conditions for the winning amount W_n for playing n disks. Solve your recurrence problem. Solution: W_n = 2^n + 1 - n - 2, n greaterthan 1. If the player is allowed to move to move the disks only to adjacent poles, Formulate and solve the winning amount A_n. Solution: A_n = 3^n + 1/2 - n - 3/2, n greaterthanorequalsto 1. (An Practical Application of Partial Ordering) Let MATH be the set of all undergraduate math courses offered by DOMAS in SQU. Define a relation P on MATH as follows: For all MATH courses c_1, c_2, c_1Pc_2 leftrightarrows c_1is a prerequisite for c_2. Construct the set MATH, (you may ask the DOMAS staff members) Prove that P is a partial order relation. Construct the Hasse Diagram for the prerequisite relation P. List all the fundamental (minimal) courses offered by DOMAS. List all the advanced(maximal) courses offered by DOMAS.

Explanation / Answer

This problem can be solved in following way:

1) Use definition of partial order.

2) Start making directed tree.

3) courses at roots are fundamental and courses at leaves are advanced

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