What is 7373  as a normal-form, binary fraction? a. 1.00101010…×2^−1  b. 10.0101010…×2^1  c. 10.0101010…×2^−1  d. 1.00101010…×2^1

[4.1] Consider the number -1.36875 x 10¹ as the dividend and 5.625 x 10¹ as the divisor. a. Find their binary representation. b. Normalize the results that you got it in (A) and put them in the 8-bit quarter- precision format (1 for sign bit, 2 for exponent, and 5 for fraction). c. Implement the division and show all the steps of the division to results that you got it in (B). Show if there is an overflow or underflow by assuming that there is a guard bit, a round bit, and a sticky bit.

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Use C++ coding language and provide a code that works properly  input.txt 4 51 0 1 0 01 0 1 1 11 1 1 1 11 0 0 1 05 71 0 1 0 0 1 11 0 1 1 1 1 11 1 1 1 1 0 11 0 1 1 1 0 11 0 1 0 1 0 10

Problem: You have the table below of values of telemetry from the satellite. The temperatures are encoded linearly in unsigned binary bytes as a function of time. The samples come in every five minutes starting at time = 0. The temperatures are in degC and the temperature of -50 degC corresponds to a telemetry value of 0, while a temperature of 100 degC corresponds to a telemetry value of 255. (All values are decimal unless explicitly stated otherwise.) Write down the equation that describes the temperature as a function of telemetry value in the form of T = a* TV + b. What is the value of a? What is the value of b? After your data has been downlinked, as shown in the table below, fill in the Time and Temperature columns (to one place past the decimal point for the Temperature). Sample Telemetry value Time (minutes) Temperature (degC) 1 2 3 4 5 6 7 8 9 10 11 12 13 10 12 14 17 21 41 81 181 210 220 215 222 225 0 5 10 60 -44.1 -42.9 -41.8 82.3

The inventory of a shop is represented in binary by a series of numbers that are each unique. How many bits in each binary sequence are required if the store stocks between seventy-five and one hundred items?

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1) For IEEE 754 single precision floating point numbers, if X is a negative denormalized floating point number with mantisa   010  0000 0000  0000  0000  0000, what is the decimal value of X?   Question options:   a.   –1.25 × 2^(–126 )   b.   –1.25 × 2^(–127 )   c.   –0.25 × 2^(–127)   d.   –0.25 × 2^(–126 )   e.  None of the above 2) Which of following recursive C++ functions correctly computes a[0]+a[1]+...+a[n-1] (where n is the size of array a) ?   Question options:   int sum(int n, int a[] ){ return n>0? sum(n-1) + a[n]  :  a[0]; }   int sum(int n, int a[] ){ return n>0? sum(n-1, a) + a[n-1]  :  a[0]; }    int sum(int n, int a[] ){ return sum(n-1, a) + a[n-1] ; }   int sum(int n, int a[] ){ return n>0? sum(n-1, a) + a[n]  :  a[0]; }    int sum(int n, int a[] ){ return n>0? sum(n-1) + a[n-1] : a[0]; }