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Suppose there are two users on a network. Let their RSA moduli be n1 and n2 with n1 not equal to n2. If you are told that n1 and n2 are not relatively prime, how would you break their system efficiently? Explain your answer clearly, write complete sentences, and do not leave out any details.
(b) True or False (circle one): The integer 3 is a legitimate encryption exponent for an RSA encryption system using n = 437 = 19 × 23. Justify your answer in one concise sentence.
c) In the RSA algorithm, let n = 14 and e = 5, where e is the encryption exponent. Find the decryption exponent d. Hint: since n is so small, brute force is an acceptable approach. To receive credit for this problem write your explanation clearly, use complete sentences, and do not leave out any details.
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build a Java class that declares variables to represent the length and width of a room in feet. Assign appropriate values to the variables. calculate and display the floor spae of th eroom in square feet (area = length * width). Display explnatory ..
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