Question: 12. [-/5 Points] DETAILS HUNTERDM3 3.5.010A. MY NOTES ASK YOUR TEACHER PRACTICE ANOTHER Let L be an SList. Define a recursive function Wham as follows.

12. [-/5 Points] DETAILS HUNTERDM3 3.5.010A. MY NOTES ASK YOUR TEACHER PRACTICE ANOTHER Let L be an SList. Define a recursive function Wham as follows. B. Suppose L = x. Then Wham(L) = X . x. R. Suppose L = (X, Y). Then Wham (L) = Wham(X) + Wham(r). Evaluate Wham ((1, 2), (4. 6) ) , showing all work. wham (1, 2), (4. 5) )] = wham [( 2 ) ] + wham [( . )] = Wham[1] + Wham[2] + Wham[4]+ Wham[ = 12 + 12 +42 +62 eBook 13. [-/3 Points] DETAILS HUNTERDM3 3.5.010B. MY NOTES ASK YOUR TEACHER Let L be an SList. Define a recursive function Wham as follows. B. Suppose L = X. Then Wham(L) = x . x. R. Suppose L = (X, Y). Then Wham (L) = Wham(X) + Wham(r). Give a recurrence relation for S(p), the number of + operations performed by Wham on an SList of depth p, for p 2 0. S(p) = if p = 0 1 . 5( p - 1) + lif p 20 eBook 14. [-/2 Points] DETAILS HUNTERDM3 3.5.010C. MY NOTES ASK YOUR TEACHER Let L be an SList. Define a recursive function Wham as follows. B. Suppose L = X. Then Wham(L) = X ' X. R. Suppose L = (X, Y). Then Wham(L) = Wham(X) + Wham(Y). Give a recurrence relation for M(p), the number of . operations performed by Wham on an SList of depth p, for p 2 0. M(P) = - if p = 0 . M(p - 1) ifp > 0 eBook

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