Use RSA algorithm to encrypt the plaintext "3" use following parameters p= 11, q=3, e = 13.
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- 6. In a Rivest, Shamir and Adleman (RSA) cryptosystem, a particular user uses two prime numbers P and Q to generate the public key and the private key. If P is 23 and Q is 29, using RSA algorithm, find the following: e) public key f) private key g) Encrypted data (Assume the original message, M=7) h) Decrypted dataAlice wants to send Bob her account number for his dining dollars. Bob’s account number is 24. Bob wants to encrypt her account number using the RSA algorithm scheme as evil Eve wants to steal her money to buy M&Ms. Bob chooses two prime numbers, 23 and 37, and uses them to compute the number m. Bob then computes the number e and the number d by using things he knows about the number m and its relationship to e. Bob sends the number e and the number m to Alice and she uses them to encrypt her number A and obtains the number C. C is the encrypted version of her code. Alice sends the number C to Bob, and then Bob uses the number d to decrypt Alice’s message. Using this information, encrypt and decrypt the message to show that the RSA algorithm works, then in a few words explain what makes the algorithm secure if the key for encrypting is always public.Fix the error with ss.
- A botanist is doing fieldwork assigns an eight-character alphanumeric code to each sample collected. The first character must be 6, 7, or 8; the next three characters can be any capital letter, A through Z; the fifth character could be any digit except for 0; and the rest of the characters can be any capital letter, B through K. Digits and letters can be repeated. Determine how many possible ID numbers there are using the fundamental counting principle, and explain each step. Show work for all steps ThanksPython Big-O Coding pls answer only if u know Big-O!! Note for correct answers: First code (left side): - T(n-1) is NOT the answer. Second code (right side) - T (n/2) and T(x, y/2) is NOT the answer. - O(n), O(1), O(b^2), O(c), O(a) are NOT the worst auxiliary cases.how many 11 - strings (that is, bit strings of length 11) are there which: a. start with sub - string 011 b. have weight 8 (i.e contain exactly 8 1's ) and start with the sub - string 011 c. either start with 011 or end with 01 (or both) d. have weight 8 and either start with 011 or end with 01 (or both)
- 1. Messages are to be encoded using the RSA method, and the primes chosen are p “ 13 and q “ 23, so that n “ pq “ 299. The encryption exponent is e “ 13. Thus, the public key is p299, 13q. (a) Use the repeated squaring algorithm to find the encrypted form c of the message m “ 84. (b) Show that the decryption exponent d (the private key) is 61. (c) Verify that you obtain the original message after decryption. Use the repeated squaring algorithm. Please no plagiarism and also i want clear had writting. Thanks.RSA algorithm is used by choosing two wo prime numbers, say p = 7 and q = 17. If the public key is e = 5, then the value of 'd' is ?Properly Answer plzz
- Use the RSA encryption and decryption on the following values: P=107, q=19 , e=113, M=88, (Note: write the equations and steps of getting every value) A- BI E E IIIalgorithm. For the given values p = 19, q = 23 and e = 3 find n, o(n) and d using RSAHow many length eight binary strings (strings with eight characters, each of which is “0” or “1”)start with “111”? How many length eight binary strings contain exactly one zero?