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Lecture 8 : **The Geometric Distribution**. Examples: Find the **geometric** **mean** of the given numbers.

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Round to tenths place I. Assume that the results of each shot are independent. Jeremiah makes \dfrac {4} {5} 54 of the free throw shots he attempts in basketball.

Label the two acute angles A and B.

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Here, we have 4 data values, and hence n = 4.

The **Mean**, the Median, and the Mode are all measures of Central Tendency. 12.

3:30 For **Exercises** 16 and 17, mark each figure with all the given information. .

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Jeremiah makes \dfrac {4} {5} 54 of the free throw shots he attempts in basketball.

Arithmetic-Harmonic **Mean** inequality. Isosceles and equilateral triangles. .

To. Note on pronunciation: When “arithmetic” is used as an adjective (as in “arithmetic **mean**”), it is pronounced “air-rith-MAT-ic” or “air-rith-MET-ic” -- i. Examples: Find the **geometric** **mean** of the given numbers. Find the. . m RIG 90° 12.

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Step 3) The missing data point is the **answer** from Step 2 subtract the **answer** from Step 1 which. , 2, ___, 18 ,.

The **Mean**, the Median, and the Mode are all measures of Central Tendency.

10.

**Geometric** **Mean** For Notebook he **geometric** **mean** of two positive numbers a and b is the positive number x that satisfies.

Given that 𝑦 is the arithmetic **mean** of 𝑥 and 𝑧, write an expression in terms of 𝑦 that is equal to 𝑥 + 𝑧.

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