Find the sum of all the digit in 12/8/2002 the do the following Convert the sum into 32 bit binary and also convert the sum into 32 bit,IEEE-754 single precesion floating formate. For example if your date of birth 15-8-2001 then the sum of it's digits would be 17.you should convert it into 32 bit binary and single precesion floating formates
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Find the sum of all the digit in 12/8/2002 the do the following
Convert the sum into 32 bit binary and also convert the sum into 32 bit,IEEE-754 single precesion floating formate.
For example if your date of birth 15-8-2001 then the sum of it's digits would be 17.you should convert it into 32 bit binary and single precesion floating formates
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Solved in 2 steps
- Find the sum of all the digits in your date of birth and then do the following:(a) Convert the sum into 32-bit binary.(b) Convert the sum into 32-bit, IEEE-754 single precision floating point format.For example, if your date of birth is 15-8-2001, then the sum of its digits would be 17. You shouldconvert it into 32-bit binary and single precision floating point formats.This problem covers floating-point IEEE format.(a) Assuming single precision IEEE 754 format, what is the binary pattern for decimal number -6.16?(b) Assuming single precision IEEE 754 format, what decimal number is represented by this word:0 01111100 01100000000000000000000(Hint: remember to use the biased form of the exponent.)a The binary numbers shown below are 4-bit 2's complement binary numbers. Which of the following operations results in an overflow? Justify your response by converting the operands and results to decimal. a. 1111 plus 0111 b. 1001 - 0011 c. 0111 plus 0110
- Please solve and show all work. Thank you. What is 5ED4 - 07A4 when these values represent unsigned 16-bit hexadecimal numbers? The result should be written in hexadecimal. Show your work. What decimal number does the bit pattern (0C000000)16 represent if it is a floating-point number? Use the IEEE 754 standard. Write down the binary representation of the decimal number 63.25, assuming the IEEE 754 double precision format. What are the corresponding MIPS instructions to this C code: C code: float f2c (float fahr) { return ((5.0/9.0)*(fahr - 32.0));} if fahr in $f10, result in $f2, literals in global memory space.Convert IEEE Single-Precision Binary Format Real number 11000100101001000010101000000000 to decimal. Please show all the steps. a) [1] What is the sign? b) [1] What is the biased exponent value? c) [1] What is the unbiased exponent value? d) [2] What is the normalized representation of the number in BINARY? e) [1] What is the unnormalized representation of the number in BINARY? f) [1] What is the decimal value of the whole number part of the number? g) [2] What is the decimal value of the fractional part of the number? h) [1] What is the real number in base 10In each of the following you are given a bit sequencecorresponding to the IEEE single precisionrepresentation of a floating-point number. In eachcase determine the base 2 floating-point representationof the number and also the base 10 decimalrepresentation of the number: 10111100010110000000000000000000
- For each number, perform the following bitwise operations. You don't have to show work for each conversion. Format your answers in the following ways, points will be deducted if answers are not formatted correctly. Answers are numbered. Write all hexadecimal numbers using the 0x notation to differentiate between other number systems. Write all binary numbers in groups of 4 bits XXXX XXXX or groups of 8 bits XXXXXXXX Given the following signed 8-bit binary number: 1110 0101What are the two possible binary numbers after shifting 3 bits to the right? What is the result of (~142) in unsigned 8-bit binary? Hint: Convert 142 to binary then perform one's complement. Please answer 1 and 2.CCTT211 Assignment: 1. Change the following decimal numbers to 16-bit two’s complement integersa. -1024b. 16384 2. Change the following 8-bit unsigned numbers to decimala. 11010101b. 00101110 3. If we apply the two’s complement operation to a number twice, we should get the original number. Apply the two’s complement operation to each of the following numbers and see if we can get the original number.a. 110011b. 111111114. Normalize the following binary floating-point numbers. Explicitly show the value of the exponent after normalization.a. 0.1011.1 * 26b. 1101.11 * 2-2 5. Convert the following numbers in 32-bit IEEE format.a. 16.25b. -12.75 6. Convert the following decimal integers to sign-and-magnitude with 8-bit allocationa. 45b. -78 7. One method of representing signed numbers in a computer is one’s complement representation. In this representation, to represent a positive number, we store the binary number. To represent a negative number, we apply the one’s comple- ment operation…This problem covers floating-point IEEE format.(a) Assuming single precision IEEE 754 format, what is the binary pattern for decimal number 6.16?(b) Assuming single precision IEEE 754 format, what decimal number is represented by this word:0 01111110 01100000000000000000000
- 7. Add the following two 8-bit binary numbers, producing an 8-bit result. Indicate the status of the carry and overflow bits at the end of the addition by circling the appropriate choices. The space in between is only for readability. 1101 0110 + 1001 0111 -------------- Overflow? Yes or No Carry? Yes or NoASCII Codes can be helpful to find binary code of different decimal numbers and alphabets etc. You have to consider 65 and its equivalent code of 16 bits will be considered for bit sequence and a divisor for CRC. Follow this process; first 8 bits will be used for data while next 4 bits will be used for divisor (if there are 4 zeroes in your case then replace with 1001), neglect last 4 bits. Also check your answer.Convert 1100 10012 to the following formats. Show your working clearly: a. Decimal b. Octal c. Hexadecimal (6 marks) (b) Evaluate the following expressions. Show your working clearly: a. 11002 * 10112 b. 7478 + 3508 c. 0xACE + 0xCAFE (6 marks) (c) Binary Converter Program - Write a program to accept a single binary number of up to 8 bits and display the equivalent in decima