Home / Questions / 5. Ben Bitdiddle and Alyssa P. Hacker are having an argument. Ben says, “All integers greater than z

5. Ben Bitdiddle and Alyssa P. Hacker are having an argument. Ben says, “All integers greater than z

5. Ben Bitdiddle and Alyssa P. Hacker are having an argument. Ben says, All integers greater than zero and exactly divisible

5. Ben Bitdiddle and Alyssa P. Hacker are having an argument. Ben says, “All integers greater than zero and exactly divisible by six have exactly two 1’s in their binary representation.” Alyssa disagrees. She says, “No, but all such numbers have an even number of 1’s in their representation.” Do you agree with Ben or Alyssa or both or neither? Explain.

6. Ben Bitdiddle and Alyssa P. Hacker are having another argument. Ben says, “I can get the two’s complement of a number by subtracting 1, then inverting all the bits of the result.” Alyssa says, “No, I can do it by examining each bit of the number, starting with the least significant bit. When the first 1 is found, invert each subsequent bit.” Do you agree with Ben or Alyssa or both or neither? Explain.

5. Ben Bitdiddle and Alyssa P. Hacker are having an argument. Ben says, "All integers greater than zero and exactly divisible by six have exactly two 1's in their binary representation." Alyssa disagrees. She says, "No, but all such numbers have an even number of 1's in their representation." Do you agree with Ben or Alyssa or both or neither? Explain having another argument. Ben says, "I can get 6. Ben Bitdiddle and Alyssa P. Hacker are the two's complement of a number by subtracting 1, then inverting all the bits of the result." Alyssa says, "No, I can do it by examining each bit of the number, starting with the least significant bit. When the first 1 is found, invert each subsequent bit." Do you agree with Ben or Alyssa or both or neither? Explain

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