Calculate the standard deviation of the male and female height: ( =STDEV(B2:B11) Male Height: 169.5,165.6,169.6,170.7,169.6,171.7,166.3,175.2,170.6,175.6, 171,158,172,174,175.6,178.6,170.3,165.4,176.5,181
 Female Height:  158.5,154.9,158.2,158.8,156.1,158.7,152.6,163.2,158.7,162.5,168,162.5,155.8,157.2,168.1,161.8,161.8,159,147,160

The standard deviation of the male heights is approximately **5.20 cm**, and the standard deviation of the female heights is approximately **4.85 cm**.

Would you like further details or have any questions?

Here are some related questions:
1. How is standard deviation used to interpret data in statistics?
2. What are the implications of a higher standard deviation in a dataset?
3. How does the standard deviation compare to the mean in this context?
4. Can standard deviation be used to compare variability between different datasets?
5. How would adding more data points affect the standard deviation?

**Tip:** When comparing datasets, a higher standard deviation typically indicates more variability in the data points from the mean.

Calculate the standard deviation of the male and female height: Male Height: 169.5,165.6,169.6,170.7,169.6,171.7,166.3,175.2,170.6,175.6,171,158,172,174,175.6,178.6,170.3,165.4,176.5,181; Female Height: 158.5,154.9,158.2,158.8,156.1,158.7,152.6,163.2,158.7,162.5,168,162.5,155.8,157.2,168.1,161.8,161.8,159,147,160

Learn how to calculate the standard deviation for a dataset of male and female heights. Understand the standard deviation formula and its application in statistics, and explore the variability in male and female height data. Suitable for students in Grades 10-12.

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