8. Which bits are represented in the Manchester Encoding scheme shown below? խաղ *********
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- 7. The normalized representation of 0.0010110 * 2 ^ 9 is a. 0 10001000 0010110 b. 0 10000101 0110 c. 0 10101010 1110 d. 0 11110100 11100How are the encoding schemes of ASCII and Unicode different?The value 9007199254740992 Byte is equal to: O a. 8 quadrillion Byte O b.1 sextillion Bytel c. 6 quntillion Byte O d. 5 septillion Byte
- For 10 bits floating point representation using: seeeefffff, what is the bias for denormalized numbers? A. 7 B. 6 C. 4 D. 3 E. 2 What is the range of integers that can be represented using 8 bits 2's complement? A. -127 to 127 B. -128 to 127 C. -127 to 128 D. 0 to 255 E. 0 to 256Question 11 Not yet answered P Flag question A computer system uses 8 bits to represent floating-point values. The 8 bits are organised as follows: The first bit is a sign bit (0 for positive, 1 for negative). The middle 3 bits are the exponent, which uses bias of 3. The last 4 bits are the significand, which is normalised in the same way as the significand is normalised in IEEE-754 formats. The format does not reserve any special values. The following arithmetic operation is performed on this system: 00011000 x 11000110 The result is then stored in the same 8-bit floating-point format. What is the relative error of the stored result comapred to the value of the result of the arithmetic operation? Answer s are rounded to 5 decimal places. O a. None of the other answers. O b. 0.03030% O c. 0.03125% O d. 0.97865% O e. 0%A 36-bit floating-point binary number has eight bits plus sign for the exponent and 26 bits plus sign for the mantissa. The mantissa is a normalized fraction. Numbers in the mantissa and exponent are in signed-magnitude representation. What are the largest and smallest positive quantities that can be represented, excluding zero?
- How are the encodings the same or different from run-length encodings?What bit string is stored in memory for the following 8 character string when using ASCII representation? (Use 8 bit cells): 822-700324. Refer to Table 6–2. Determine the string of ASCII codes for the following message including the spaces: CAUTION! High Voltage. 25. Refer to Table 6-2. Decode the following ASCII coded message: 1001000 1100101 1101100 1101100 1101111 0101110 0100000 1001000 1101111 1110111 0100000 1100001 1110010 1100101 0100000 1111001 1101111 1110101 0111111
- Complete the following table for a word size of 32 bits UMax (Unsigned Max Value) Нех: Decimal: TMax (Signed Max Value) Нех: Decimal: TMin (Signed Min Value) Нех: Decimal: -1 Нех: Нех: TMax + 1 Нех: Decimal: TMin - 1 Нех: Decimal: UMax + 1 Нех: Decimal:An error correcting code has the following code words: 00000000, 00001111, 01010101, 10101010, 11110000. What is the maximum number of bit errors that can be corrected ?Separate the bit sequence into appropriate sized chuncks for each of the following domains. (You do NOT have to decode this bit sequence.) 1. Octal String: 010 110 101 010 101 111 010 111 111 101 011 011 011 011 010 1001. Hex String:1. Base64 String: