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- Question 5 a) Briefly explain the Nyquist theorem in the context of digital sampling. b) Using logic gates, design an active low chip select for the memory a 256 K memory device starting at address 38000016 in a 16 Megabyte memory space. c) Convert each of the following 8-bit signed magnitude binary numbers to decimal. i) 10110101(base 2) ii) 01000101(base 2) iii) 11101010(base 2) iv) 01011110(base 2)Convert the decimal number 35710into its binary number equivalent. Convert the decimal number 35710into its octal number equivalent. Convert the decimal number 35710into its hexadecimal number equivalent. Convert the following Binary number 11010101110011112 into its Hexadecimal number equivalent. Convert the following Binary number 11010101110011112into its octal number equivalent. Convert the octal number 23228to its decimal number equivalent, (base-8 to base-10). Convert the octal number 23228to its hexadecimal number equivalent, (base-8 to base-16). Convert the decimal number 11510into its binary number equivalent. Convert the decimal number 11510into its octal number equivalent. Convert the decimal number 11510into its hexadecimal number equivalent.a) Multiply the binary numbers 01001111 (multiplicand) and 00000101 (multiplier) by using the directaddition method. b) in image c)in image
- Perform the indicated arithmetic on the following signed 2’s complement binary numbers. a) 01011011 + 11100101 b) 01001 - 01110 c) 1111 + 1100 Note: The answer should show the 2’s complement binary result; also indicate if each result is positive or negative or overflowed (by writing “positive”, “negative” or “overflow” next to the binary answer) and then follow with the decimal value of the result if there was no overflow. Do not extend (add any additional length) to these representations, but rather use a binary number word size equal to those found in each problem statement.5-Convert the binary number 1001110010101 to its equivalent octal number 6-Convert the decimal number 652 to hexadecimalConvert the decimal number 27.315 to binary. and Calculate the binary equivalent of 2/3 to eight places after the binary point. Then convert the binary equivalent back to decimal and see if you get the same result.
- a) 13–9 b) –13 –13 Perform the above decimal arithmetic problems by first converting the numbers to binary, 2’s complement form (using a 7 bit word in every case). Then perform the 2’s compliment addition. Show the result in binary indicating as in the problem above whether each result is positive or negative or overflowed (by writing “positive”, “negative” or “overflow” next to the binary answer) and then follow with the decimal value of the result if there was no overflow.Determine the Decimal values of the singed binary numbers expressed in 1's complement A.) 00010111 b)11101000 c) 11101011 d)001011011. Assuming the full adder drives a load L=1.5, determine the critical path and its corresponding delay.2. Using this full adder to create an 8-bit ripple carry adder, what is the critical path delay of this 8-bit adder? (Assume unconnected ports are driving L=1.5 load)
- Discuss how the modern works with the aim of a diagram Compute the decimals values for the following binary digits 11101, 11111, 01010, 10101, 21212 NB. No plagiarismThe octal equivalent of the binary number 1101101.101010 is ______.Determine the decimal values of the signed binary numbers expressed in 1's complement A.)00010111 b.) 11101000 c.)11101011 d.) 00101101