The following iterative sequence is defined for the set of positive integers: Sn/2 if n is even Un = 3n +1 if n is odd Using the rule above and starting with 13, we generate the following sequence: 13 u13 = 40 u40 = 20 → u20 = 10 → u10 = 5→ Uz = 16 → u16 =8 ug =4 U4 = 2 u2 = 1. It can be seen that this sequence (starting at 13 and finishing at 1) contains 10 terms. The below function takes as input an integer n and returns the number of terms generated by the sequence starting at n. function i-Seq (n) %3D %3D %3D %3D %3D %3D u=n3; i-%3B while u -1 if statement 1 u=u/2; else statement 2 end i=i+1; end statement 1 and statement 2 should be replaced by: None of the choices statement 1 is "mod(u,2)=D%30" and statement 2 is "u = 3*u+1;" statement 1 is "u%2" and statement 2 is "u = 3*u+1;" O statement 1 is "mod(n,2)=30" and statement 2 is "u = 3*n+1;"

The following iterative sequence is defined for the set of positive integers: Sn/2 if n is even Un = 3n +1 if n is odd Using the rule above and starting with 13, we generate the following sequence: 13 u13 = 40 u40 = 20 → u20 = 10 → u10 = 5→ Uz = 16 → u16 =8 ug =4 U4 = 2 u2 = 1. It can be seen that this sequence (starting at 13 and finishing at 1) contains 10 terms. The below function takes as input an integer n and returns the number of terms generated by the sequence starting at n. function i-Seq (n) %3D %3D %3D %3D %3D %3D u=n3; i-%3B while u -1 if statement 1 u=u/2; else statement 2 end i=i+1; end statement 1 and statement 2 should be replaced by: None of the choices statement 1 is "mod(u,2)=D%30" and statement 2 is "u = 3u+1;" statement 1 is "u%2" and statement 2 is "u = 3u+1;" O statement 1 is "mod(n,2)=30" and statement 2 is "u = 3*n+1;"

Systems Architecture

7th Edition

ISBN:9781305080195

Author:Stephen D. Burd

Publisher:Stephen D. Burd

Chapter3: Data Representation

Section: Chapter Questions

Problem 13VE: A(n) __________ contains 8 __________.

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A(n) __________ contains 8 __________.
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Exercise 1: The number of combinations CR represents the number of subsets of cardi- nal p of a set of cardinal n. It is defined by C = 1 if p = 0 or if p = n, and by C = C+ C in the general case. An interesting property to nxC calculate the combinations is: C : Write the recursive function to solve this problem.
4. A={3,4}, B={4,5}. An B= AUB= A-B= A OB= AXB=
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