Use a Karnaugh map to obtain a minimized Boolean expression 8 00 01 00 01 11 10 0 1 1 0 1 1 1 1 1 1 10 0 0 0 0
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- Exercises : Convert the following binary numbers to Hexadecimal numbers: (b) 1100111010002 (a)11001010010101112 (c) 101010. 101012 (d) 1111110001.011010012 0110111012 (e) 1011001110. Answers:23. The binary number 101110101111010 can be written in octal as a. 515628 b. 565778 c. 656278 d. 5657287. Implement the logic function shown in following table by using a 74HC151. Write out expression for each data input from D0-D7, draw out circuit. EN MUX 74HC151 L Inputs A B C D 0000 0001 0010 0011 Output X 0 1 0 0100 0 0101 0 0110 0111 1 1000 1 0 1 0 1001 1010 1011 1100 1 1101 1 1110 0 1111 1
- IH.W: Draw a logic eircuit of the following Boolean expression before and after simplification using karnough map and Boolean expression. Y-AB+ AB A B Y 1 1What parity bit, P, should be added to the following data if the parity is EVEN? If the parity is ODD? a. 1111100 b. 1010110 c. 0001101Add the following BINARY NUMBERS 110000111.00011+ 110000000.11011
- Write an 8051 C program to get a byte of data form P0. If it is less than 100, send it to P1 otherwise send it to P2.1. Convert the following decimal numerals to their binary, octal and hexadecimal equivalents (in case of infinite extension, compute the first 10 digits after dot): a. 55438, b. 237170, c. 586.609375 d. 22.016845703125 e. 416.712 2. Convert (416.715); to its decimal, binary, and hexadecimal equivalent 3. Find appropriate numeral system base, for which given equation is correct: a. 12,1 = 302/20 b. 41/3 = 13 c. 23+44+14+32 = 223 4. Find 8-bit l's complement numerals representing the following decimal numerals: a. 89 b. 135 c. 225 d. -37 e. -78 f. -128 g. -230 5. Repeat task 4, this time searching for 2's complement numerals 6. Compute: a. 11100 + 10001 b. 11100 + 00100 c. 01100 - 10011 assuming (one-by-one): signed-magnitude, l's complement, 2's complement representationThe number 7357.68K represented in engineering notation can also be represented as Select one: O a. 735768M b. 7357680m c. None of these d. 7357.68M
- Q1/The binary number ( 1011011011011.1110111001101)= ( ) in octal number *Computer architecture 1. Perform the following calculations. All numbers are 8-bit Integers; except where noted. Show all work. Note any overflow. Note that 2c signifies 2s complement and sm signifies signed-magnitude. I suggest you check your answers in base 10. 11110110 - 100101112c= 11110110 & 00001111= Convert -1610sm to Base 16 Convert AD16c to Base 10 F9 + E916c=DECODER 03 04 Os 06 07. 08. 09 GND 74LS42D The above figure is a 74LS42D decoder, we can implement a Boolean expression from above figure by: Which of the following? O Get the maxterms of Boolean expression, then each maxterms is combined using AND gates. O Get the mintermof Boolean expression and each minterm is combined using AND gates. O Get the maxterm of Boolean expression and each maxterm is combined using OR gates. O Get the minterms of Boolean expression, then each minterms is combined using