Determine the decimal value that gives 41BA8000 in hex when represented in IEEE 754-1985 single precision.
Please show each step, I'd like to see how the process is done so I can learn.
0x41BA8000 Hexadecimal Binary 0 0000 1 0001 2 0010 3 0011 4 0100 5 0101 6 0110 7 0111 8 1000 9 1001 A 1010 B 1011 C 1100 D 1101 E 1110 F 1111 Use this table to convert from hexadecimal to binary Converting 41BA8000 to binary 4 => 0100 1 => 0001 B => 1011 A => 1010 8 => 1000 0 => 0000 0 => 0000 0 => 0000 So, in binary 41BA8000 is 01000001101110101000000000000000 0 10000011 01110101000000000000000 sign bit is 0(+ve) exp bits are 10000011 => in decimal it is 131 so, exponent/bias is 131-127 = 4 frac bits are 01110101 Decimal value is 1.01110101 * 2^4 1.01110101 in decimal is 1.45703125 1.01110101 * 2^4 in decimal is 23.3125 so, 41BA8000 in IEEE-754 single precision format is 23.3125 Answer: 23.3125
Determine the decimal value that gives 41BA8000 in hex when represented in IEEE 754-1985 single precision....
Represent the decimal value -75.1125 in IEEE 754-1985 double precision. Show your final answer in hex. Please don't just reply with the answer, I'd like to walk through each step so that I can see how it is done.
The value shown below is represented using the IEEE 754 single precision format. Convert to a signed decimal number. 11101010111010000000000000000000
convert the following decimal values to IEEE 754 single precision. when converting the fractional part to binary, stop when the total number of bits in the mantissa is 12. Give your answer in hex. 1. 48.0 2. 11.11
4) Converting to IEEE-754 Floating Point express in hex EE 380 Clf" Express the decimal value - 1.9375 ten as IEEE-754 Single Precision Floating Point, or else state “NOT POSSIBLE” if the value cannot be represented (e.g. underflow condition). No credit will be given if your answer is stated in any format besides hexadecimal or “NOT POSSIBLE”, accordingly. Note: Only the non-fractional quantity “1” is noted in Yellow Font, in accordance with Syllabus page 11.
Convert decimal number 289.5625, to IEEE 754 single precision floating point. Please show all steps and explain what to do in each step.
Convert each of the following 32 IEEE 754 single precision bit patterns to its corresponding decimal value (the bits are separated into groups of 4 to make interpretation easier). Show all of your work and include a few comments as to what you are doing at each step. 1100 0100 1011 1010 0100 1000 0000 0000 a. b. 0100 0101 1110 0010 0110 1101 0000 0000 Convert each of the following 32 IEEE 754 single precision bit patterns to its...
1 please IEEE-754 Floating point conversions problems (assume 32 bit machine): 1. For IEEE 754 single-precision floating point, write the hexadecimal representation for the following decimal values: a. 27.1015625 b.-1 2. For IEEE 754 single-precision floating point, what is the decimal number, whose hexadecimal representation is the following? a. 4280 0000 b. 7FE4 0000 c. 0061 0000 3. For IEEE-754 single-precision floating point practice the following problem: Suppose X and Y are representing single precision numbers as follows: X 0100...
Express the decimal value-4.9375 ten as IEEE-754 Single Precision Floating Point, or else state "NOT POSSIBLE" if the value cannot be represented (e.g. underflow condition). No credit will be given if your answer is stated in any format besides hexadecimal or "NOT POSSIBLE", accordingly. Note: Only the non-fractional quantity "1" is noted in Yellow Font, in accordance with Syllabus page 11.
Express the decimal value-4.9375 ten as IEEE-754 Single Precision Floating Point, or else state “NOT POSSIBLE” if the value cannot be represented (e.g. underflow condition). No credit will be given if your answer is stated in any format besides hexadecimal or “NOT POSSIBLE”, accordingly. Note: Only the non-fractional quantity“1” is noted in Yellow Font, in accordance with Syllabus page 11.
Write down the binary representation of the decimal number 126.5 assuming the IEEE 754 single precision format. (Show your steps)