b- Find the decimal result of the single precision floating point number (COD00000) minus the floating point number (61200000).
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- a) How is the number 42.5 represented in memory as a single precision floating point number, represent it in hexadecimal format? b) How is the number 18.25 represented in memory as a single precision floating point number, show it in hexadecimal format?the following decimal numbers are stored in excess -50 floating point format, with the decimal point to the left of the first mantissa digit. A 9 is used as a negative sign. Perform the following calculations and present your result in standard decimal sign and magnitude notation.05115611 + 04712310Find the largest integer k for which fl(19+2-k)>fl(19) in double precision floating point arithmetic. (Hint: First, represent fl(19)). Please write your answer as an integer.
- Perform the multiplication of the following two floating point numbers using the simple floating point format :(-0.75*23)*(-0.625*22) . Do the calculation in base 10 and comment on the accuracy of your calculation. show both this number in single precision floating point format and how you represent them in hexadecimal format.42.5 and 18.25The following represents a floating point number in IEEE floating point format. Figure out how much it represents in decimal. 4 2 C 8 8 0 0 0
- J - For the IEEE 754 single-precision floating point, what is the number, as written in binary scientific notation, whose hexadecimal representation is the following? FF80 0000The following is an addition problem displayed in standard base 10 notation. Each letter represents a different digit (each digit must be an integer in the range of 1 to 9). What digit does each letter represent? What information did you use to get started with narrowing down possible values for the letters? PXQ + XYX ----- QXQYWhat is the decimal equivalent of the given code?
- What is the smallest 32-bit floating point number f such that 128 + f > 128? and What is the smallest 32-bit floating point number g such that 1 + g > 1 ? solve this pleaseWhat is the length of a double-precision integer under the IEEE-754 floating-point standard?Why do we usually store floating-point numbers in normalized form? What is the advantage of using a bias as opposed to adding a sign bit to the exponent? Can you think of any situation, from the perspective of programming, where you would use floating-point data type to represent integers?
