Alice and Bob want to use Diffie-Hellman Key Establishment to share a key and they have agreed to use the prime number p=97 as their modulus. They have to choose their g from the following list of numbers, none which are unfortunately primitive roots: 6, 11, 12. Sort these numbers in the order of suitability, putting the most suitable on the left. Select one: O a. 6, 11, 12 O b. 11, 6, 12 O c. 12, 11, 6 O d. 12, 6, 11 O e. 11, 12, 6
Alice and Bob want to use Diffie-Hellman Key Establishment to share a key and they have agreed to use the prime number p=97 as their modulus. They have to choose their g from the following list of numbers, none which are unfortunately primitive roots: 6, 11, 12. Sort these numbers in the order of suitability, putting the most suitable on the left. Select one: O a. 6, 11, 12 O b. 11, 6, 12 O c. 12, 11, 6 O d. 12, 6, 11 O e. 11, 12, 6
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![Alice and Bob want to use Diffie-Hellman Key Establishment to share a key and they have agreed to use the prime number p=97 as their modulus. They have to choose their g
from the following list of numbers, none which are unfortunately primitive roots: 6, 11, 12.
Sort these numbers in the order of suitability, putting the most suitable on the left.
Select one:
O a. 6, 11, 12
O b. 11, 6, 12
O C.
12, 11, 6
O d.
12, 6, 11
O e. 11, 12, 6](/v2/_next/image?url=https%3A%2F%2Fcontent.bartleby.com%2Fqna-images%2Fquestion%2F0de9773e-39c1-4df6-a7d6-864501c7f552%2Fc1f75785-926d-4402-8ec6-4e0466957f90%2Faze6fv7_processed.png&w=3840&q=75)
Transcribed Image Text:Alice and Bob want to use Diffie-Hellman Key Establishment to share a key and they have agreed to use the prime number p=97 as their modulus. They have to choose their g
from the following list of numbers, none which are unfortunately primitive roots: 6, 11, 12.
Sort these numbers in the order of suitability, putting the most suitable on the left.
Select one:
O a. 6, 11, 12
O b. 11, 6, 12
O C.
12, 11, 6
O d.
12, 6, 11
O e. 11, 12, 6
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