Write a general code for a polar RZ line coding s assigned decimal number = 248 This number is to be converted to line code. And, bit duration = 9 µs
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![Write a general code for a polar RZ line coding scheme.
assigned decimal number = 248
This number is to be converted to line code.
And, bit duration = 9 µs
Specifications:
1. Line Coding Scheme: Polar return to zero
2. Binary Code to be Generated: Assigned decimal
number 248
3. Duration of Each Bit: 9 µs](/v2/_next/image?url=https%3A%2F%2Fcontent.bartleby.com%2Fqna-images%2Fquestion%2Faa99d2e9-da7d-44b6-a6c6-a6619fb5664f%2Fbd555a68-055c-4a1d-b144-99a79d47137b%2Fpn5n35k_processed.png&w=3840&q=75)
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- Consider a 16 bit FPN (floating point number). Here the exponent is in excess-63 form and mantissa is the fraction. Base of the system is 2. It is used to store (0.239) X 23. 1. In the above question, what will be the hexadecimal pattern, which denote the given value without normalization. Write the complete steps used for calculation. 2. What is the largest positive and the smallest positive number stored in the 16-bit register of the FPN? Cleary explain what will be the values of mantissa and exponent in the case of largest and smallest positive number with proper justification.Scenario: In a biased N-bit binary number system with bias B, positive and negative numbers are represented as their value plus the bias B. For example, for 5-bit numbers with a bias of 15, the number 0 is represented as 01111, 1 as 10000, and so forth. Biased number systems are sometimes used in floating point mathematics. Consider a biased 8-bit binary number system with a bias of 12710 Question: What is the representation and value of the most negative number?Consider a 7-bit floating-poin representation based on IEEE floating-point format. This format does not have a sign bit it can only represent nonnegative numbers. The first 4 bits represent the exponent bits (the exponent bias is 7). The last 3 bits represent fraction bits. Decimal values are encoded as a value of the form V = M x 2E Fill in the table below with the given floating point encoding for the given decimal value. If rounding is necessary, use round-to-even. In addition, you should give the rounded value of the encoded floating point number. Give these as whole numbers (e.g., 17) or as fractions in reduced form (e.g., 3/4). Decimal Value Binary Floating Point Representation Rounded Value 19/1024 0001 010 5/256 32/512 23/256 CS GmScanner ile tarandı 3.612
- You are asked to design a system of FP numbers representation (with your own design choices), labeled Custom_FP_48, for which we have 48 bits at our disposal in order to represent a number, in analogy with the IEEE 754 prototype. You are asked to provide: a) The types for evaluating this number b) The width of representation of these numbers (upper and lower) c) The maximum precision (i.e., the minimum difference between two successive numbers).a. Give an example of a value that can't be represented in 32-bit IEEE because it doesn't have a finite representation in binary. Explain (i.e. show that it doesn't have a finite representation). b. Give an example of a value that can't be represented in 32-bit IEEE because it's out of the range of values that can be represented in this format. Explain (i.e. show that this value is out of the range of expressible values of 32-bit IEEE 754).Consider a 16-bit binary floating point number representation system: + | SE E E E E E m m т m m m m m m The first bit of the exponent is dedicated to its sign. Assume that the mantissa must start with a '1'. Use this system to answer the following question What is the smallest (magnitude) number that can be represented with this system?
- 7. A pair of 7-bit floating point formats, based on the IEEE standard, is described below: • Format (a) has k = 3 and n = 4. The exponent bias is 3. Format (b) has k = 4 and n = 3. The exponent bias is 7. (a) Convert the bit patterns below, given in format (a) to bit patterns in format (b). Convert exact values when possible, otherwise use the round-to-even rule. Also, write the values of each bit pattern, for the (a) and (b) formats. Write the values, in decimal, as rational numbers, or whole integers. Bits (a) Value Bits (b) Value 1 0111 000 011 0000 101 1010 110 1011 000 0011 1 (b) What is the smallest positive denormalized number in format (b)? What is the largest positive denormalized number in format (b)?The assignment is to create a MIPS program that corrects bad data using Hamming codes. ECC Hamming codes are explained on pages 420-424 in your text. The program is to request the user to enter a 12-bit Hamming code and determine if it is correct or not. If correct, it is to display a message to that effect. If incorrect, it is to display a message saying it was incorrect and what the correct data is (the 12-bit Hamming code) again in hex. I will be testing only with single bit errors, so the program should be able to correct my tests just fine. You do not need to worry about multiple bit errors.Implement the design of a 2-bit binary subtractor meaning a 2-bit subtracted by another 2-bit. The 2-bit minuend are labeled AB (A = MSB, B = LSB) and the 2-bit subtrahend are labeled CD (C = MSB, D = LSB) and the 4-bit difference is labeled as WXYZ (W = MSB, Z = LSB). Any negative value answers should display in 1's complement.
- 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 82.3Consider a 32-bit number stored in a byte-addressable memory as shown in the table below (note that the value is written in hex format): a. If the machine is little endian and uses 2's complement representation for integers, give the decimal representation of the 32-bit integer that starts at address 100. b. If the machine is big endian and the number is an IEEE single precision floating point value, give the decimal equivalent. Note the following: • When converting the binary significand to its base 10 equivalent, you only need to use the first 8 bits (not all 23) The final answer should be written as a simple real number (i.e., not in exponential format), with the fractional component rounded to 2 decimal places (e.g., 126.46 or -9768.83) Value Address 100 101 102 103 40 92 9C FBQ3 PPLZ,
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