Suppose fred sees your rsa signature on m1 and on m2 (i. e., he sees md 1 mod n and md 2 mod n). how does he compute the signature on each of m j 1 mod n (for positive integer j), m−1 1 mod n, m1m2, and in general m j 1mk 2 mod n (for arbitrary integers j and k)

Write a program that inserts the digits of an integer into an array in originalorderfollowed by reverse order. first, promptthe user to enter a positive integer(> 0). determine the number of digits of the integer. create a dynamically allocated integer arrayof a size twice the number of digits. now insert the digits in original order which will occupy half of the array. then, insert the digits in reverse order. finally, output thedigits in thearray. use at least two functions to organize your program.

Describe a data structures that supports the stack push and pop operations and a third operation findmin, which returns the smallest element in the data structure, all in o(1) worst-case time.

Consider the folloeing website url: what does the "http: //" represent? a. protocal identifier. b. ftp. c. domain name d. resource name