(2 points) Give the sequence of pseudorandom numbers generated using the pure multiplicative generator with seed ? (2 point) Give the prime factorization of 10780. (4 points) If and , what are gcd(a,b) and lcm(a,b)? (3 points) Use the Euclidean algorithm to find gcd(68, 86). (3 points) Find the Bezout coefficients for 68 and 86. That is, find integers and such that s t gcd(68, 86) = 68s + 86t. (6 points) Give the binary, octal and hexadecimal representations of the base-10 number 2xyzw, where and represent the two-digit month and day values, respectively, for your birthday. xy zw number would be 20302.) (E.g., I was born March 2 … so my (6 points) Give the binary, decimal and hexadecimal representations of .
(2 points) Give the sequence of pseudorandom numbers generated using the pure multiplicative generator with seed ? (2 point) Give the prime factorization of 10780. (4 points) If and , what are gcd(a,b) and lcm(a,b)? (3 points) Use the Euclidean algorithm to find gcd(68, 86). (3 points) Find the Bezout coefficients for 68 and 86. That is, find integers s and t such that gcd(68, 86) = 68s + 86t. (6 points) Give the binary, octal and hexadecimal representations of the base-10 number 2xyzw, where xy and zw represent the two-digit month and day values, respectively, for your birthday. (E.g., I was born March 2 … so my number would be 20302.) (6 points) Give the binary, decimal and hexadecimal representations of .
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