Insert expense in binary

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Aug 6th, 2022
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How to insert expense in binary

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hello everyone so this video shows how to put the Remington manufacturing problem on to excel so this one is one of the problems that include binary variables and we have setup costs so in this problem we have three different products they have a unit profit of 48 55 and 50 and thereamp;#39;s a fixed cost associated with each product 1809 hundred so if youamp;#39;re producing if this number here is larger than zero then the fixed cost has to be applied to our objective function so what weamp;#39;re going to do here is these are our decision variables the integer ones and these are our very binary variables just like any other problem we assign an area number of cells for the integer decision variables and the binary labels and these will be empty in the beginning so letamp;#39;s clear these clear contents of these okay so Iamp;#39;ve already filled this table out so we have our hours required for each product and this amount used you should be less than or equal to the amount avai

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Binary addition is much like your normal everyday addition (decimal addition), except that it carries on a value of 2 instead of a value of 10. For example: in decimal addition, if you add 8 + 2 you get ten, which you write as 10; in the sum this gives a digit 0 and a carry of 1.
Thus. the binary addition of 10101 and 00111 is 11100.
When adding two numbers, each column of digits is added in sequence from right to left and, if the sum of any column is greater than the value of the highest digit, a carry is added to the next column. In binary, the largest digit is 1, so any sum greater than 1 will result in a carry.
1+1+1+1 in binary addition is 100; first add two 1 1+1=10 in binary 10+1=11 in binary addition
Rules of Binary Addition Rule 1: 0 + 0 = 0 ; Carry. Rule 2: 0 + 1 = 1 ; Carry. Rule 3: 1 + 0 = 1 ; Carry. Rule 4: 1 + 1 = 0 ; Carry. Step 1: Write the numbers such that their respective place values are aligned. Step 2: Add the digits at ones place using the binary addition rules.
The sum is (10010)base 2. Therefore, (1101)base 2 + (10101)base 2 = (10010)base 2.
Therefore, the addition of 101101 + 011011 = 1001000.
Add the digits in the twos place. The possible sum is either 0, 1, 2, or 3 (if you carried from the ones place). If the sum is 0, write a 0 in the answers twos place. If the sum is 1, write a 1 in the answers twos place. If the sum is 2, write a 0 in the answers twos place, and carry a 1 into the fours column.

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