3. Fill in the following table to show how the given integers are represented, assuming that 16 bits are used to store values and the machine uses two's complement notation. 4-Byte Big Endian (Hex Integer Binary Hex value as seen in memory) 28 2216 -18675 -12 31456 4-Byte Little Endian (Hex value as seen in memory)
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- A(n) __________ is an integer stored in double the normal number of bit positions.Fill in the following table to show how the given integers are represented, assuming that 16 bits are used to store values and the machine uses two's complement notation. Integ BinHe 4-Byte Big Endian (Hex aryx value as seen in memory) value as seen in memory) 4-Byte Little Endian (Hex er 21 67 5 -1 31Fill in the following table to show how the given integers are represented, assuming that 16 bits are used to store values and the machine uses two's complement notation. Intergers Binary Hex 4-byte Big endian (Hex Value as seen in memory) 4-byte little Endian (Hex value as seen in memory) 28 2216 -18675 -12 31456
- Fill in the following table to show how the given integers are represented, assuming that 16 bits are used to store values and the machine uses two’s complement notation. Integer Binary Hex 4-Byte Big Endian (Hex value as seen in memory) 4-Byte Little Endian (Hex value as seen in memory) 28 2216 −18675 −12 314561. Fill in the following table to show how the given integers are represented, assuming that 16 bits are used to store values and the machine used two's complement notation. Integer 28 2216 -18675 -12 31456 Binary Hex 4 Byte Big Endian (hex value as seen in memory) 4 Byte Little Endian (hex value as seen in memory)1. In a binary coded decimal (BCD) system, 4 bits are used to represent a decimal digit from 0 to 9. For example, 3710 is written as 00110111BCD. (a) Write 28910 in BCD (b) Convert 100101010001BCD to decimal (c) Convert 01101001BCD to binary (d) Explain why BCD might be a useful way to represent numbers
- Show how the decimal floating point number -76.31e is stored in the computer's storage using IEEE754 32-bit single precision format. Assume "0" represents positive sign and "I" represents negative sign. Show your conversion steps clearly.Given the following decimal numbers, convert the numbers to a 16-bit memory location in binary using two's complement. (show all details step by step) 165910 - 165910 954610 - 954610 Convert the following decimal numbers to binary using the two’s complement format, using 8 bits: 4810 -3910 -28410 010 Briefly explain why two’s complement is the best format for representing signed integers in a computer. 4. Convert the following decimal numbers to binary floating-point representation, using 4 bits for the fractional part: 68.510 125.4410 99.9910 give the answer of everything otherwise dont give. pleasePerform the following conversions using IEEE 754 floating point notation. Show your work. a. represent 52.21875 in 32-bit binary floating-point format b. convert 32-bit binary floating-point number 0100 0000 0110 0000 0000 0000 0000 0000 to decimal
- 9. Each of the following pairs of signed (two's complement) integers are stored in computer words (6 bits). Compute the sum as it is stored in a 6-bit computer word. Show the decimal equivalents of each operand and the sum. Indicate if there is overflow. a. 110101 С. 001100 001111 110100 b. 111010 0o0111Complete the table below to show the numerical results from applying the indicated operation code to the data shown. Opcodes are six-bit numbers defined as shown below. R = 1 for Rotate 0 for Shift; D = 1 for Right 0 for Left; F is fill, and A2-A0 define the number of bits. R D F A2 A1 A0 Input(Base10) Input(Base2/8-bit) OpCode Output(Base10) Output(Base2/8-bit)) 47 00101111 110011 229 11100101 80 110111 17 011001 123 1000111. Write down the mathematical notation for fixed point representationand floating representation and also explain each term. 2. Consider the following machine number in 64 bit and Precisely represent the above machine number in decimal digits. 0 10000000011 1011100100010000000000000000000000000000000000000000