1.When dealing with two’s complement notation, explain why you must specify the number of bits used in that representation 2.Give an example of a 4-bit binary number and its two’s complement notation to explain your answer in Question 2

For the following question, simply state your answer in the blank using only numbers (0-9). You do not need to show your work. If a base-10 number X requires a minimum of 10 bits to represent it in unsigned binary, what is the minimum number of bits necessary to represent X in hexadecimal?

Using the following notational conventions, we can transform the decimal value 30 into an 8-bit binary representation: One's a) Complement; b) Excess-M:?

Solve the two questions please

What is 1st Complement for the following binary representation? (110011110111) What will be the 2nd Complement for the same binary representation?

Assume that a system uses 10-bit floating-point representation based on the IEEE floating-point format, in which: . There is 1 sign bit. There are k= 6 exponent bits. The exponent bias is 31. . There are n= 3 fraction bits. ●くろまる Convert the decimal number -5.5 into the 10-bit IEEE floating point representation explained above. Write the final result in 10-bit binary format. Show your steps.

I forget to give you the guideline for this question.

H - For the IEEE 754 single-precision floating point, write the hexadecimal representation for the following decimal values: (i)–1.0 (ii)– 0.0 (iii)256.015625

Please show all work and steps.

show all steps

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).

Negate the following Binary value using 16-bit 2's complement: 10001000001 Give the 16-bit binary representation and then specify the sign and decimal magnitude of the result.

Convert these decimal values to 16-bit 2's complement representation. Show the binary math. Convert back from 16-bit 2's complement to decimal.