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What will be the modified form of the following codeword is odd parity scheme is used: Codeword: 0110101

Find the value of i) (10011001001.00100101)BCD = ( )2 ii) 10111.01/100

Please answer all subpart either dislike is ready Please all subpart in typing format please ASAP for the like please   Please

Q4/ The decimal 793.251)= ( number number ( O 1431.204 O 1431.200 O No one of them O 1341.200 O 1341.201 ) in octal

calculate the following floating point sums and state the steps required to perform floating point addition

None

Answer the following Hexadecimal to decimal conversion problem: Convert the HEX NUMBER 6891. 9964 to decimal number ( show steps in paper , scan and submit along with other answers) Decimal number =

Only mention the correct answer

t of For R1-47 0, R2=72 Q, R3=104 Q, V1=6 V, 1=40 A & K1=4.5, use the principle of superposition to find : R2 KIV, R3 V1 I1 R1 V01 (in volt) due to V1 only= a. 0 b. -0.028190603132289 C. -0.018793735421526 d. -0.0093968677107631

02/A-Convert each of the following decimal numbers to excess-5code: a- (76)10 (67)ho then add the two numbers. b- (95)10 (32)10 then Subtract the two numbers. B- Answer the following questions? 1. Multiply (10010), (11110), using binary multiplication method? 2. Divide (111011010), by (110), using binary multiplication method?

please help with this three part question (parts a,b,c)

Decimal form? Please fast...

Do the following binary subtraction: 100111011.11011- 00100000 1.00110 (Note: The problem should be solved in separate paper with steps and scanned copy should be submitted along with other answers The final answer must be entered in the boxes below. Enter only one bit in a box and fill the unused boxes if any, with zeros) Answer - Integer part Answer - Fractional part=

Question No.53 What is the value of a octal number (763); in hexadecimal number?

What will be the final value of DI after executing the following piece of code? Execute the instructions dependently one after another. CLD MOU CX,OFOH MOU AX,05678H MOU DI,01000H MOU ES, DI SUB DI, DI REPNZ SCASB -R AX-0000 DS-073F 073F:0100 0000 D 1000:0 F 1000:0000 92 00 14 12 54 56 44 78-AD 56 78 FO 00 00 00 00 BX-0000 CX-0000 DX-0000 SP-00FD ES-1000 SS%3073F CS=073F BP-0000 SI=0000 DI=0000 IP-0100 NU UP EI PL NZ NA PO NC ADD IBX SI1,AL DS:0000 CD TUDX.Ux..... .... Notes: 1- Use the DEBUG window to answer this question (values shown are prior to execution and in hexadecimal 2- Write down the final value of DI as four hexadecimal digits without any additional characters.

Question 4) which data shift register does each of the following illustration represent?

Table Q2(b) lists all 3-bit GRAY code in an increment pattern. DetermineGRAY code for X and Y by using a suitable method of GRAY codederivation.

1.1. Given the following number system with all of its symbols as follow: (0.1.2, 1. NUMBER SYSTEMS 3, 4, and 5). 1.1.1. In what base is this number system. 1.1.2. Carry out the following addition in the base as found in 1.1.1 325 554 1.1.3. Convert the numbers in 1.1.2 to base 10 and carry out the operation. 1.2. Convert the octal number 7345.5028 to hexadecimal X16 1.3. Find the 10's complement of the decimal number 1980. 1.4. Use the result in 1.3 to carry out subtraction of 1980 from 2022. 1.5. Mention one advantage of the complement system.

Convert following numbers in given radix system: a. (677.5)10 into Octal and Hexa decimal b. (2C9)16 into Decimal and Octal

The Gray code ( ) in 10110111101)= ( decimal number 1750 1877 O 1753 O 867 None of them 1749 931 869

Significant Digits and Rounding Numbers Determine the number of significant digits in the following data. 154.65 =       300.85 =       940.01 =       80,000.2 =       80,000 =       0.0017 =       8.00065 =       4000. =       5500 =       5500. =       1800.0 =       4,000.0 =       0.0204 =       0.2100 =       0.0091400 =   Round the following to three significant digits.   326,413       804.007       13.455       0.0060757   Calculate the following to the correct number of significant digits:     199×0.3 =       95×196×53 =       0.32×0.3 =       0.000302×30.7 =       1000/10 =       0.03402/50 =       13(10)4/3(10)-3 =       3060+230+40 =       4000.0 - 0.3226 =       0.430+3.6 =       6001+588+773 =

Make an addition to the following numbers in the same base. Enter the plain result without parenthesis and base. (Example (111)8 + (222)8 = (333)8 , you need to enter 333.) (110110)2 and (101)2

Answer all or else skip

What bit pattern is used to represent the decimal value –1110 in 2s complement notation in a computer that uses 5 bit words.