Convert the following decimal expansion ( 150 )10 to an 8-bit binary expansion. Much appreciated if this can be broken down step by step.
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Convert the following decimal expansion ( 150 )10 to an 8-bit binary expansion.
Much appreciated if this can be broken down step by step.
Step by step
Solved in 2 steps with 1 images
- 3) Given binary data A = 10110110, and B = 01101001 in 8-bit CPU, please show the results of • A&&B • A&B • A||B • A|B • ~A • !ADesign a 4-bit binary decrementer and explain its working by taking a suitable example? (write according to 10 Marks)Design a 4-bit binary decrementer and explain its working by taking a suitable example? (Write Accordings to 10 Marks)
- In the following problems, you are asked to convert from one number base to another. show all your work: Convert the 8-binary binary expansion ( 0110 1001 )2 to a decimal expansion. Convert the following decimal expansion ( 124 )10 to an 8-bit binary expansion. Convert the following hexadecimal expansion ( BAD )16 to an octal expansion. Convert the following binary expansion ( 0110 1011 1001 1101 )2 to a hexadecimal expansion.if you have a 10 bit machine that uses two compliment with short representing 5 bits and int as 10 bits short g = -16 short z=-g what would be z's binary representation I thought it was an overflow error, why would it not be an overflow error1. two digits 8 & 3, Convert it to a 7-bit binary number (83 → 0010111) 3. Do the analysis of state-tape contents as in diagram (*) in ex.1 for a task of generating parity bit for the number. For the example, initial tape contents should be ΦΦ0010111Φ, and the parity bit is then 0 → final contents on the tape is Φ00010111Φ
- Assume you have 4 bits of storage available to store signed binary integers, If possible using the two complement representation of integers, perform binary addition on the following. Is it possible to store the result? Show your work and explain. (-4) + (-5) (-7) + (+3)Explain the term masking. How is it useful for data representation? Explain the concept using an example For a floating-point format with a k -bit exponent and an n -bit fraction, give a formula for the smallest positive integer that cannot be represented exactly (because it would require an n + 1 –bit fraction to be exact).Answer the following in binary in an 8-bit word length representation.
- Perform the following operation for the binary equivalent of the decimal numbers (-14) 10+ (-15) 10 The solution in 8 bit representation ?Assume you have 4 bits of storage available to store signed binary integers, If possible using the two complement representation of integers, perform binary addition on the following... Can you store the result? Show your work and explain! (-4) + (-5) (-7) + (+3)Why is it that whenever floating-point arithmetic is performed on a binary digital computer, the results are guaranteed to be off by some degree?