Question: OZ Programming Language Exercise 1. (efficient power) Last assignment, we had a function able to calculate the power by multiplying every time the base, which

 OZ Programming Language Exercise 1. (efficient power) Last assignment, we had

OZ Programming Language

Exercise 1. (efficient power) Last assignment, we had a function able to calculate the power by multiplying every time the base, which leads to the following Oz function: declare fun Power N M) if M-= 0 then 1 else N Power N M-1) end end For example, (Power 2 8) returns 256 after 8 recursive calls. The complexity of this function is O(M), since there are M recursive calls, each responsible for one multiplication operation. Write a more efficient version of Power, by reusing the intermediate results. For example, the previous computation may be done using only 3 multiplications, namely 2-22, 2-(2) (2), 2(2 (2) What will be the complexity of this efficient algorithm

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