Consider a mini version of ECDSA based on the elliptic curve E: y =x+x+6 over GF(p)...

   

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Consider a mini version of ECDSA based on the elliptic curve E: y² =x³+x+6 over GF(p) where p=11, the group generator is A=(2,7) and the order of the group is 13. 1. If the private key x=7, what is the public key? 2. Given the hash value h(M)=10 of a message M and choose k-3, compute the ECDSA signature on the message M and verify the signature. Consider a mini version of ECDSA based on the elliptic curve E: y² =x³+x+6 over GF(p) where p=11, the group generator is A=(2,7) and the order of the group is 13. 1. If the private key x=7, what is the public key? 2. Given the hash value h(M)=10 of a message M and choose k-3, compute the ECDSA signature on the message M and verify the signature.

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1 ECDSA key generation 1 Select a pseudo random integer x in the interval 1 n 1 2 Compute y xG 3 pub... View the full answer