when you add 2 odd numbers for eg.3+5 it always is an even numberi.e.8.Thus if you could if have used multiplication once then your answer could be 5*3+3+1+1+1
By using the Autosum feature. Select the cell below the last number and click on the Autosum and it will automatically total the numbers in the column.
Assuming you mean four different numbers, 0.123
If you're reading the numbers sequentially, keep a running total. Alternatively, pass all the numbers to a function using a variable-length argument. Alternatively push the numbers into a vector then sum the vector with the following function: void sum_vector(std::vector<int> a) { int total=0; for(int i=0; i<a.size(); ++i) total+=a[i]; return(total); }
just create a mathematical equation using 1964 such as 1x1964 2x1964 3x1964 4x1964 or 1964/1 1964/2 etc
To calculate the total and average using an algorithm, first, iterate through a collection of numbers and sum them up to get the total. Then, divide the total by the count of numbers in the collection to find the average. The algorithm can be outlined as follows: initialize a total variable to zero, loop through each number to add it to the total, and finally divide the total by the number of elements to get the average. This process can be implemented in various programming languages using loops and basic arithmetic operations.
Multiply the numbers, count the total number of decimal places in the problem and place that many in your product.
All of them, but it does depend on what operators are allowed.
Rounding the weights to 10 lb and 60 lb gives an estimated total weight of 70 lb. Using compatible numbers by rounding to 9 lb and 60 lb, the estimated total weight is 69 lb. The estimate using compatible numbers (69 lb) is closer to the actual total weight of 71.6 lb.
With base one million, you can create one nonillion different numbers; using the traditional decimal (base ten) system, you can form 100 thousand different numbers.
Using the digits 1, 3, and 5 exactly once, you can create different 3-digit numbers by permuting these digits. The number of permutations of 3 distinct digits is calculated as 3! (3 factorial), which equals 6. Therefore, the different numbers you can create are: 135, 153, 315, 351, 513, and 531. Thus, there are 6 different numbers that can be formed.
To create a magic square using the numbers 1-9 with 5 in the center, you can arrange the numbers as follows: 8 1 6 3 5 7 4 9 2 Each row, column, and diagonal sums to 17, with 5 positioned in the center. This fulfills the requirement of using each number once and maintaining the total of 17.
Using the commutation relation will help us compute the allowed total angular momentum quantum numbers of a composite system.