Find the probability to obtain at least a zero in a sequence of 4 bits a. 16/16 b. 1/8 c. 1/4 d. 15/16
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Find the probability to obtain at least a zero in a sequence of 4 bits
a. 16/16
b. 1/8
c. 1/4
d. 15/16
Step by step
Solved in 2 steps
- 8- Convert to octal and then to decimal: (a) (10111011.1): (b) (1101101.011):Calculate and verify CRC for the following data if divisor given is 1101 Data: 111000001010010111001110Exo 3 1+ The number whose code us 11.00 110 s in 2's complement on 8 bits is: A. 35 B₂ - 41 C. -51 61 2+ BCD character ending allows to code on! At 10 bots B = I bits. G+ 6 bits. Dt 8 bits 3- What is the encoding of A - 10100010 B- 110 111 11 ct 10110101 D- 1 1 0 1 1 1 1 0 (-34) 10 in 2's complement?
- True or False: ac ≡ bc (mod n) ⟹ a ≡ b (mod n)Represent -0.65tenin single and double-precision formats: Final representation: (-1)Sx (1 + Fraction) x 2(Exponent –Bias) Single: (1 + 8 + 23) Double: (1 + 11 + 52 )What decimal number is represented by the single-precision number? 1 1000 0001 11000...0000The decimal value -19.625 is equivalent to the IEEE single-precision representation (in hexadecimal starting with 0x... ) Blank 1
- The hexadecimal number for (95.5 )10 is: A SF.8 B 9A.B C 2E.F 5A.4In BCD Addition, if and only a 4-bit sum is greater than 9, it is an invalid result. O False O True O skip The result of binary subtraction 10111 - 010101 is 001010 * | False O True SkipGiven a floating point representation 10110 11101101000 (5-bit exponent and 11-bit significant) Question: if the exponent is in two’s and the significant is in one’s, what are its normalized floating point representation in hexadecimal and its real value in hexadecimal? Please answer based on given numbers.
- Instructions Number Representations Indicate the sign (-) of the number only when negative. For signed-no. representation, use a minimum number of bits to represent the number (8 or 16) For 32-bit no. representation, use 0...0 for additional zeroes DON’T use space for all your answers Use caret ( ^ ) for exponent DON’T use comma ( , ) in any case Represent this number in sign-magnitude representation.-31410A hex number has a representation composed of the digits 4, 7, and A. Select all the potential binary expansions that the hex number can have. 010001111010 010010100111 011101001010 011110100100 101001000111 000100000100 000110100000Convert the BCD NUMBER 0001 0011 0110 0101.0011 0001 0010 0101 to BINARY number showing the steps (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. For the binary number, enter only one bit in a box and fill the unused boxes if any, with zeros) Decimal No. = (0.5 m) Integer part (binary) = %3D (1 m) Fractional part (binary)= (0.5 m)