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the answer to this question is Q10.29 a= 1.11, b= 1.17, c= NOT SURE plz help me with this question
we just need to find how we get that answer for this question, please help NO EXCEL
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- Part 2: Binary Arithmetic One of the most common operations we perform on binary numbers (and all numbers) is addition. It can be cumbersome to convert your binary numbers to decimal just to add them and convert them back, so instead we will be learning how to add binary numbers directly. Binary addition works the same way as decimal addition, with the added restriction that each digit can only go up to 1. Let's consider the possibilities for adding the values of any 2 single digits together: 0 + 0 0 + 1 1 + 0 1 + 1 0 1 1 10 (remember that 10 in binary represents the number 2) In that last case, the result is larger than a single digit. When adding larger binary numbers, that means we have to carry the 1 over to the next column. This presents us with another new case: what happens if we have 1 + 1 + carried 1? In that case, the result is 11, which means that column's result is 1, and we carry 1 to the next column. Below is an example of adding two binary numbers that shows all…3.22 LAB: Remove gray from RGB Summary: Given integer values for red, green, and blue, subtract the gray from each value. Computers represent color by combining the sub-colors red, green, and blue (rgb). Each sub-color's value can range from 0 to 255. Thus (255, 0, 0) is bright red, (130, 0, 130) is a medium purple, (0, 0, 0) is black, (255, 255, 255) is white, and (40, 40, 40) is a dark gray. (130, 50, 130) is a faded purple, due to the (50, 50, 50) gray part. (In other words, equal amounts of red, green, blue yield gray). Given values for red, green, and blue, remove the gray part. Ex: If the input is: 130 50 130 the output is: 80 0 80 Find the smallest value, and then subtract it from all three values, thus removing the gray.PYTHON CODE: In order to beat AlphaZero, Grandmaster Hikaru is improving her chess calculation skills.Today, Hikaru took a big chessboard with N rows (numbered 1 through N) and N columns (numbered 1 through N). Let's denote the square in row r and column c of the chessboard by (r,c). Hikaru wants to place some rooks on the chessboard in such a way that the following conditions are satisfied:• Each square of the board contains at most one rook.• There are no four rooks forming a rectangle. Formally, there should not be any four valid integers r1, c1, r2, c2 (≠r2,c1≠c2) such that there are rooks on squares (r1,c1), (r1,c2 (r2,c1)and (r2,c2).• The number of rooks is at least 8N.Help Hikaru find a possible distribution of rooks. If there are multiple solutions, you may find any one. It is guaranteed that under the given constraints, a solution always exists.InputThe first line of the input contains a single integer T denoting the number of test cases. The first and only line of each test…
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- Exercise 1: Memory Allocation in C a) Write a C program which dynamically allocates memory to define an integer 5 x 5 matrix initialized to zero by using the calloc function. Do not forget to free the memory in the end of your program. b) What happens if you attempt to print your matrix before and after freeing memory?Python code Here are n posts at particular directions on a plane. It is ensured that no three fence posts lie on a similar line. There are a limitless number of cows on the plane, one at each point with whole number directions. Gregor is an individual from the Illuminati, and needs to construct a three-sided fence, interfacing 3 unmistakable existing wall posts. A cow stringently inside the fence is supposed to be encased. In case there are an odd number of encased cows and the space of the fence is a whole number, the fence is supposed to be intriguing. Track down the quantity of intriguing wall. Information : The primary line contains the whole number n (3≤n≤6000), the quantity of fence posts which Gregor can decide to shape the vertices of a fence. Every one of the following n line contains two whole numbers x and y (0≤x,y≤107, x and y are even), where (x,y) is the arrange of a fence post. All fence posts lie at unmistakable directions. No three fence posts are on a similar…