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What is the geometric mean of 10 and 20?
The geometric mean of 10 and 20 is 14.1421356237
What is the geometric mean of 10 and 12?
The geometric mean of 10 and 12 is: 10.9544511501
What is the geometric mean of 10?
The geometric mean of any single number is itself!
What is the geometric mean of 8 and 14?
10.58301
The geometric mean of 10 and 15?
12.2474487139
What is the geometric mean of 14 and 20?
The geometric mean of two numbers is calculated by taking the square root of their product. For 14 and 20, the geometric mean is √(14 × 20) = √280. Simplifying this gives approximately 16.73. Thus, the geometric mean of 14 and 20 is about 16.73.
What is the geometric mean of 14 and 24?
geometric mean of 14 and 24=√(14x24)=√336=4√21
What is the geometric mean of 10 and 20?
The geometric mean of 10 and 20 is 14.1421356237
What is the geometric mean of 10 and 12?
The geometric mean of 10 and 12 is: 10.9544511501
What is the geometric mean of 10 and 30?
Geometric mean of 10 and 30 is 17.320508075688774. Look at link: "Calculation of the geometric mean of two numbers".
What is the geometric mean of 10?
The geometric mean of any single number is itself!
What is the geometric mean of 8 and 14?
10.58301
What is the geometric mean of 4 and 49?
49/14 = 14/4
What is the geometric mean of 10 and 9?
The geometric mean of two numbers is the square root of their product, in this case GM = sqrt 90 or 3 root 10 = 9.487
What is the Formula of geometric mean for 2 numbers?
The geometric mean of two numbers is the square root of their product. For example, the geometric mean of 4 and 25 is 10.
What is the geometric mean of 8 and 12?
The geometric mean is 9.798 as the square root of 8 times 12. Scroll down to related links and look for more on "geometric mean".
What is the geometric mean of 6 and 10?
To find a geometric mean, we multiply all of the terms together and take the nth root of the result (where n is the number of terms we are averaging). With 10 and 6, we find the geometric mean is the square root of 10*6 = 60. Sqrt(60) = 2*sqrt(15).
