"Find each sum" typically refers to the process of adding a series of numbers together to obtain their total. This instruction is often seen in mathematics, where students are asked to calculate the sum of given values or expressions. It emphasizes the need to perform addition operations to arrive at a final result.
Add the digits together. The sum of the digits of 23 is 5.
To find the sum of 8 numbers when the mean is 23, you can use the formula: sum = mean × number of values. In this case, the sum would be 23 × 8, which equals 184. Therefore, the sum of the 8 numbers is 184.
It means to add
Mean = (sum of the n numbers)/n
You find the sum of the lengths of each side. 36in 1ft 36in 1ft =
Add the digits together. The sum of the digits of 23 is 5.
sum means addition so the sum of 5 and 2 will be 7
The sum is the answer for adding and the difference is the answer for subtracting...
It means that it is an addition problem.
Add the digits together. The sum of the digits of 23 is 5.
To find the sum of 8 numbers when the mean is 23, you can use the formula: sum = mean × number of values. In this case, the sum would be 23 × 8, which equals 184. Therefore, the sum of the 8 numbers is 184.
It means to add
The answer will depend on the context.
Mean = (sum of the n numbers)/n
You find the sum of the lengths of each side. 36in 1ft 36in 1ft =
To estimate the mean length using midpoints of class intervals, first determine the midpoint for each class interval by averaging the lower and upper bounds of the interval. Then, multiply each midpoint by the frequency of its corresponding class to find the total for that class. Finally, sum all these products and divide by the total number of observations (the sum of all frequencies) to obtain the estimated mean. The formula can be summarized as: ( \text{Mean} = \frac{\sum ( \text{midpoint} \times \text{frequency})}{\sum \text{frequency}} ).
Measure each side and add them up to get the sum of the side-lengths = perimeter.