geometric mean of 4 5 and 245 The geometric mean is often used to calculate rates of change such as growth rates or investment returns where the data involves multiplication rather than addition It is also
This calculator uses the following formula to calculate the geometric mean where n is the total number of values and xi x2 x1 xn are the individual numbers in the data set See Answer Question Find the geometric mean of 4 5 and 245 Find the geometric mean of 4 5 and 245 There s just one step to solve this Expert verified Step 1 we
geometric mean of 4 5 and 245
geometric mean of 4 5 and 245
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Can You Define Relationship Between Geometric Mean And Arithmetic Mean
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There are two main steps to calculating the geometric mean Multiply all values together to get their product Find the n th root of the product n is the number of 3 5 2 9 4 1 5 2 Solution Step 1 Identify the values x 1 3 x 2 5 x 3 2 x 4 9 x 5 4 x 6 1 x 7 5 x 8 2 N 8 Step 2 Write the geometric mean formula and place
The Geometric Mean is useful when we want to compare things with very different properties Example you want to buy a new camera One camera has a zoom of 200 and gets an 8 in reviews The other has a zoom of With three values take the cube root With four values take the 4 th root and so on All of your data must have positive values For any given dataset the geometric mean is almost always less than the arithmetic mean
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Data 1 3 5 7 10 Total Number of Values N 5 Step 1 Find 1 N 1 N 1 5 0 2 Step 2 Find mean GM 1 3 5 7 10 0 2 1050 0 2 GM 4 020 Hence the Find the geometric mean of 4 5 and 245 This problem has been solved You ll get a detailed solution from a subject matter expert that helps you learn core concepts
The geometric mean of 4 5 and 245 is calculated by multiplying the two values together then taking the square root of the result This gives us a geometric 25 56 85 71 4 12 3 2 5 Solution Apply Formula Geometric Mean X 1 X 2 X 3 X N 1 N N 9 1 N 1 9 1 N 0 111 Geometric mean 25 56 85 71
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geometric mean of 4 5 and 245 - There are two main steps to calculating the geometric mean Multiply all values together to get their product Find the n th root of the product n is the number of