5. Convert the following binary numbers to their hexadecimal equivalents: a. 1001.1111 b. 110101.011001 c. 10100111.111011 d. 1101001.01011
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A: Given: Goal: Convert the given numbers into decimals.
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A: To choose how many characters does ASCII code contain.
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A: In this answer I will be discussing a Binary Digit.
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A: Below is the complete solution in detail for the given questions. Please take a look below.
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A:
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A: The binary equivalent of alphanumeric ASCII character is given as : 100101011011111010001101110…
Q: how many bits are required to represent the following decimal numbers? (a) 68 (b) 81 (c) 114 (d)…
A: how many bits are required to represent the following decimal numbers? (a) 68 (b) 81 (c) 114 (d) 132…
Please answer C and D only
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- A(n) __________ is an integer stored in double the normal number of bit positions.Assume that each alphanumeric ASCII character is represented by 7 bits, decipher the following code: 100101011011111010001101110Convert the following numbers from their given base to decimal:a. 0.10010012b. 0.3A216c. 0.2A1122. What is the decimal value of the following binary numbers?a. 1100101.1b. 1110010.11c. 11100101.13. a. What is the ASCII representation of the numeral -3.1415 in binary?b. What is the ASCII representation of the numeral -3.1415 in octal?c. What is the ASCII representation of the numeral -3.1415 in hexadecimal?d. What is the ASCII representation of the numeral -3.1415 in decimal?4. What character string does the binary ASCII code1010100 1101000 1101001 1110011 0100000 1101001 11100110100000 1000101 1000001 1010011 1011001 0100001
- Fill in the missing values in this chart of positional values for the rightmost four positionsin each of the indicated number systems:decimal 1000 100 10 1hexadecimal ... 256 ... ...binary ... ... ... ...octal 512 ... 8 ...Which of the following does not use binary codes? a. Murray Code b. ASCII c. EBCDIC d. Morse Code1. a. Convert the following decimal integers in binary notation. You need to show your calculation as a sum of powers of two : 1609 1424 -33 (write in 8-bit two’s complement form) 1.b. Convert the binary integers in decimal notation. You need to show your calculation as a sum of powers of two as shown class: 11001012 10110112 110111012 (this binary number is in 8-bit two’s complement form)
- 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 101) 0xBEAD (in hex) can be written in decimal (base 10) as: 2) 23.2578125 (decimal) is expressed in binary (base 2) as: Do no use any spaces within your representation. Use 8 bits to represent the integer part, and an additional 8 bits to represent the fractional parts (i.e., 8 bits before the radix point and after the radix point).Assume 48 and 80 are signed 8-bit decimal integers. 48 in decimal → 0011 0000 in binary 80 in decimal → 0101 0000 in binary There is no overflow when calculating the summation of these two numbers (48+80). Is it true or false? True False
- The most common binary code in use today is the 8 bit ASCII code. What do the letters ASCII stand for? A. American Standard Code for International Interchange B. American Standard Code for Information Interchange C. American Standard Code for Intelligence Interchange D. American Scientific Code for Information Interchange E. None of the above1) Convert this value 20132034 as follows: i. A list of eight (decimal) ASCII values ii. A list of eight HEX values representing the ASCII values iii. A list of eight Binary values representing the ASCII values 2) Combine the HEX values from question 1ii into a single HEX value and convert back to decimal. Explain why the resulting value is larger than the value you started with. 3) Prove that if d|n and d|m (where d, n, and m are integers) then d|(xn+ym), for all integers x and y10. Convert the following ASCII character 'N' to binary or HEX. Add 3 (in base 10) to this value, what is the new ASCII character? '5' 'J' '+' 'n' 'Q' 'q'