If (n.e)=(143,7) is the public key for RSA. What is the private kay?

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Question 1
If (n.c)=(143.7) is the public key for RSA. What is the private key?
Question 2
in the previous problem, you computed the private key "d from the public key "(n.e).
If RSA is to be secure, this should not be possible because everyone knows the
public key.
Explain why this was possible.
O RSA is not secure at all.
O Because only "n' is known, "e" is also part of the private key. The example vas
not realistic.
Because only e" is known. "n' is also part of the private key. The example was
not realistic.
It was possible because the numbers involved were small, if the numbers were
large, it will be unfeasible to computed the private key.
The RSA is just a mathematical system, it is not use in reality because you can
always compute the private key from the public key.
O This is one of the weakness of RSA you can always compute the private key.
The RSA is old (1977) and it is not in use today because of this weakness.
Transcribed Image Text:Question 1 If (n.c)=(143.7) is the public key for RSA. What is the private key? Question 2 in the previous problem, you computed the private key "d from the public key "(n.e). If RSA is to be secure, this should not be possible because everyone knows the public key. Explain why this was possible. O RSA is not secure at all. O Because only "n' is known, "e" is also part of the private key. The example vas not realistic. Because only e" is known. "n' is also part of the private key. The example was not realistic. It was possible because the numbers involved were small, if the numbers were large, it will be unfeasible to computed the private key. The RSA is just a mathematical system, it is not use in reality because you can always compute the private key from the public key. O This is one of the weakness of RSA you can always compute the private key. The RSA is old (1977) and it is not in use today because of this weakness.
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