Answers. Answer: We multiply them first: 2 × 18 = 36 Then (since there are two numbers) we take the square root: √ 36 = 6. In one line: Geometric mean of 2 and 18…
What is the geometric mean between?
The geometric mean is defined as the nth root of the product of n numbers, i.e. H. for a set of numbers x 1 , x 2 , .. ., x n , the geometric mean is defined as. For example, the geometric mean of two numbers, say 2 and 8, is just the square root of their product, i.e.
What is the geometric mean between 2 and 50?
Answers. Answer: So the geometric mean is the square root of (2 * 25). which makes the geometric mean the square root of (50).
How is the geometric mean calculated?
The geometric mean takes several values and multiplies them together and raises them to the power of 1/n. For example, calculating the geometric mean is easy to understand using simple numbers like 2 and 8. If you multiply 2 and 8, then take the square root (the power of ½ since there are only 2 numbers), the answer is 4 .
What is the geometric mean of 7 and 11?
The geometric mean is a type of mean of a set of numbers that differs from the arithmetic mean. The geometric mean is calculated for sets of positive real numbers. … Some examples of geometric means in the table below.
| Geometric mean of 4/5 and 2 | 1.4 |
|---|---|
| Geometric mean of 9 and 16 | 12.5 |
| Geometric mean of 7 and 11 | 9 |
What is the geometric mean of 2 and 25?
Basically you take the nth root of the product of n numbers. … so the geometric mean is the square root of ( 2 * 25 ). which makes the geometric mean the square root of (50).