(3 pts) This problem tests your knowledge about coding schemes. What is the binary bit pattern for the letter 'h' using?
The answers should give the whole bit string (including leading 0s).
ASCII encoding (7-bits)
EBCDIC encoding (8-bits)
UNICODE encoding (16 bits)
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(3 pts) Show how each of the following floating point values would be stored using IEEE-754 single precision (be sure to indicate the sign bit, the exponent, and the significand fields): (show your work)
12.5
−1.5
0.75
26.625
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(5 pts) Show how each of the following floating point values would be stored using IEEE-754 double precision (be sure to indicate the sign bit, the exponent, and the significand fields): (show your work)
13.5
−102.25
0.0078125
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(5 pts) Perform the following binary multiplications using Booth’s algorithm, (assuming signed two’s complement integers): (show your work)
1011 × 0101
0011 × 1011
1011 × 1100
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(3 pts) Using arithmetic shifting, perform the following on the two’s compliment numbers:
double the value 000101012
quadruple the value 011101112
divide the value 110010102 in half
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(3 pts) Find the quotients and remainders for the following division problems modulo 2 (show your work)
10011112 ÷ 11012
10111102 ÷ 11002
10011011102 ÷ 110012
1111010102 ÷ 100112
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(5 pts) Using the CRC polynomial 1101, compute the CRC code word for the information word, 01001101. Check the division performed at the receiver. (Show your work)
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Answer
ASCII encoding
ASCII encoding is 7 bits
h is represented as 110 1000
EBCDIC encoding
EBCDIC encoding is 8 bits
h is represented as 1000 1000
UNICODE encoding
UNICODE encoding is 16 bits
h is represented as 0000 0000 0110 1000
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all the best
(3 pts) This problem tests your knowledge about coding schemes. What is the binary bit pattern for...
Show how each of the following floating-point values would be stored for -127.625 using IEEE-754 single precision be sure to indicate the sign bit, the exponent, and the significand fields
4) Show how each of the following floating-point values would be stored using IEEE-754 single precision (be sure to indicate the sign bit, the exponent, and the significand fields): a) 8.25
Please give me First and second answer. If you don't mind please check my 3rd question is this my question is right or wrong. Thanks Show how each of the following floating point values would be stored using IEEE-754 single precision (be sure to indicate the sign bit, the exponent, and the significand fields): (show your work) 12.5 −1.5 0.75 26.625 ______________________________________________________________________________ Show how each of the following floating point values would be stored using IEEE-754 double precision (be sure...
2. Perform the following binary multiplications, assuming unsigned integers: B. 10011 x 011 C. 11010 x 1011 3. Perform the following binary divisions, assuming unsigned integers: B. 10000001 / 101 C. 1001010010 / 1011 4. Assume we are using the simple model for floating-point representation as given in the text (the representation uses a 14-bit format, 5 bits for the exponent with a bias of 16, a normalized mantissa of 8 bits, and single sign bit for the number ):...
This section of the examination tests your comprehension of the subjects covered in the module. 1. The IEEE 754 standard for representing real numbers is included in the data sheet, which is attached to the end of this paper. For the number 0.40625 a. What is the value of the sign bit? [1 Mark] b. What is the value of the exponential when expressed as an 8 bit signed integer using twos complement? [3 Marks] c. What are the values...
(2 pts) Express the base 10 numbers 16.75 in IEEE 754 single-precision floating point format. Express your answer in hexadecimal. Hint: IEEE 754 single-precision floating-point format consists of one sign bit 8 biased exponent bits, and 23 fraction bits) Note:You should show all the steps to receive full credits) 6.7510 Type here to search
(30 pts) In addition to the default IEEE double-precision format (8 byte 64 bits) to store floating-point numbers, MATLAB can also store the numbers in single-precision format (4 bytes, 32 bits). Each value is stored in 4 bytes with 1 bit for the sign, 23 bits for the mantissa, and 8 bits for the signed exponent: Sign Signed exponent Mantissa 23 bits L bit 8 bits Determine the smallest positive value (expressed in base-10 number) that can be represented using...
1 please
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