Suppose you compute 11644 mod 645 using the algorithm for modular exponentiation discussed in lecture and shown below: modExp (b, n, m): x = 1 p = b mod m for i = 0: k-1: if a_i = 1: x = (xp) mod m P = (pp) mod m
Suppose you compute 11644 mod 645 using the algorithm for modular exponentiation discussed in lecture and shown below: modExp (b, n, m): x = 1 p = b mod m for i = 0: k-1: if a_i = 1: x = (xp) mod m P = (pp) mod m
Computer Networking: A Top-Down Approach (7th Edition)
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Chapter1: Computer Networks And The Internet
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Problem R1RQ: What is the difference between a host and an end system? List several different types of end...
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I dont why I got this hw problem wrong. What am I missing?
![Suppose you compute
11644 mod 645
using the algorithm for modular exponentiation discussed in lecture and shown below:
modExp (b, n, m):
x = 1
p = b mod m
for i = 0: k-1:
if
return x
1
11
Recall that, the algorithm assumes we know or can find the binary expansion of n so that n = (ak-1, ak-2,..., ao)2. If the initial values are x and p are 1
and 11 respectively, select all the possible values that x will attain at some iteration of the algorithm.
121
451
221
226
ai = 1:
391
x = (xp) mod m
P = (pp) mod m](/v2/_next/image?url=https%3A%2F%2Fcontent.bartleby.com%2Fqna-images%2Fquestion%2F0e60a472-031b-4186-8e49-ac4d251981c5%2F311598f8-c375-4095-bd69-634644dc8416%2Flxnlv6g_processed.jpeg&w=3840&q=75)
Transcribed Image Text:Suppose you compute
11644 mod 645
using the algorithm for modular exponentiation discussed in lecture and shown below:
modExp (b, n, m):
x = 1
p = b mod m
for i = 0: k-1:
if
return x
1
11
Recall that, the algorithm assumes we know or can find the binary expansion of n so that n = (ak-1, ak-2,..., ao)2. If the initial values are x and p are 1
and 11 respectively, select all the possible values that x will attain at some iteration of the algorithm.
121
451
221
226
ai = 1:
391
x = (xp) mod m
P = (pp) mod m
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