Using the Hamming code given in classfor 8 bit data words, determine whether there is an error, and if so, in which bit, for each of the following words fetched from memory:

Suppose A = +54 and B = -3 (both in base 10).Q1: What is the lowest number of rounds theoretically to complete the integer division using the optimized division algorithm?Q2: What is the resulting number in binary representation if we use 8 bits to represent it?Q3: What is the resulting number in FP decimal representation if we use the IEEE 754 standard for single precision? (form of this result should be in sign, true exponent in binary, IEEE-754 Exponent in binary and IEEE-754 exponent in decimal (base 10 number) )

Give the quantity represented by the following IEEE 754 single precision floating point value: 10000 0000 0100 0000 0000 0000 0000 00 x 2 Do this by dragging two items from the below list into the correct spaces in the above expression. -128 -126 -1.0 -1.01 -1.1 -129 -127

Each item in a store's inventory is assigned a unique binary sequence using binary numerals. If the shop has between 75 and 100 goods in its inventory, what is the minimum amount of bits necessary for each binary sequence?

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?

We are given a number 0b1100_0000 represented in a 8-bit system. Prob 2. Answer the following questions: . What is the value in decimal if this is an unsigned number? . What is the value in decimal if this is a signed number? • If we extend (type case) this number to a 16-bit system as an unsigned number, what will it be in hexadecimal? • If we extend (type case) this number to a 16-bit system as a signed number, what will it be in hexadecimal?

What are the hexadecimal values for the following values by using the little endian byte order? Ox 00 AA 00 BB 00 CC O a. 0x00 AA 00 BB 00 CC Ob. OxAA 00 BB 00 CC 00 O c. OxAA BB CC 00 00 00 O d. 0xCC BB AA Oe. 0xCC 00 BB 00 AA 00

There are multiple schemes that can be used to represent integers in binary, including 1. Assuming that we use 12 bits to represent a number in two's complement scheme, answer the following questions: (a) What are the largest and smallest integers that can be represented? (b) How many different values can be represented? (c) How to represent 2710? (d) How to represent -4510 if supported?

Select the value that is equivalent of Single Precision Floating Point (SPFP) presented in hexadecimal "OX3E600000 ": O +(0.00111)2 O +(0.0011)2 O +(110.00)2 O +(1100.0)2 O +(0.001111)2