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Q: What is the geometric means of 4 and 25?
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Related questions

What is the geometric mean between 4 and 25?

10


10 is the geometric mean of 4 and what number?

25


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 25 and 100?

The geometric mean of 25 and 100 is 50.0


What is the geometric mean of 9 and 25?

The geometric mean of 9 and 25 is: 15.0


What is the geometric mean of -2 and 8?

Calculating Geometric Means with Negative Values: http://www.buzzardsbay.org/geomean.htm#negative_values


whats the geometric mean of 25 and 35?

15 is the geometric mean of 25 and 35.


What is the geometric means in geometry?

"Geometric" means of, or referring to, geometry.


How do you find the geometric sequence?

a = -4 r = -3


What is the geometric mean of 2 and 25?

Geometric mean of 2 and 25 = sqrt(2*25) = 5*sqrt(2) = 7.071


Insert 3 geometric means between 1 and 256?

Geometric progression 1, 4, 16, 64, 256 would seem to fit...


What is the Relation between geometric mean and arithmetic mean?

The mean of the numbers a1, a2, a3, ..., an is equal to (a1 + a2 + a3 +... + an)/n. This number is also called the average or the arithmetic mean.The geometric mean of the positive numbers a1, a2, a3, ... an is the n-th roots of [(a1)(a2)(a3)...(an)]Given two positive numbers a and b, suppose that a< b. The arithmetic mean, m, is then equal to (1/2)(a + b), and, a, m, b is an arithmetic sequence. The geometric mean, g, is the square root of ab, and, a, g, b is a geometric sequence. For example, the arithmetic mean of 4 and 25 is 14.5 [(1/2)(4 + 25)], and arithmetic sequence is 4, 14.5, 25. The geometric mean of 4 and 25 is 10 (the square root of 100), and the geometric sequence is 4, 10, 25.It is a theorem of elementary algebra that, for any positive numbers a1, a2, a3, ..., an, the arithmetic mean is greater than or equal to the geometric mean. That is:(1/n)(a1, a2, a3, ..., an) &ge; n-th roots of [(a1)(a2)(a3)...(an)]