39 32 Exponent 31 30 Sign 0 Mantissa

39 32 Exponent 31 30 Sign 0 Mantissa

39 32 Exponent 31 30 Sign 0 Mantissa Operations are perfomred with an implied binary point between bits 31 and 30. When the implied most significant nonsign bit is made explicit, it is located to the immediate ledft of the

binary point. the floating-point number x is given by the following: x = 01.f 23 if s = 0 x = 10.f 23 if s = 1 x=0 if e = -128 You must use the following reserved values to represent 0 in the extended-precision floating-point format: e = -128 s=0

f=0 That is, the floating point representation of 0 is: 0 = 80000000h while the floating point representation of 1 is: 1 = 00000000h Dont forget 2s complement 0 80000000 by definition 1

00000000 by definition 2 010.0000 01.00000 X 21 01000000 3 011.0000 01.10000 X 21 01400000

4 0100.000 01.00000 X 22 02000000 5 0101.000 01.01000 X 22 02200000 6

0110.000 01.10000 X 22 02400000 7 0111.000 01.10000 X 22 02600000 8

01000.00 01.00000 X 23 03000000 9 01001.00 01.00100 X 23 03100000 0 80000000 1

00000000 2 01000000 3 01400000 4 02000000 5 02200000

6 02400000 7 02600000 8 03000000 9 03100000

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