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Challenge 3: Hypothesis Testing | Statistics
Data Science Interview Challenge
course content

Course Content

Data Science Interview Challenge

Data Science Interview Challenge

1. Python
2. NumPy
3. Pandas
4. Matplotlib
5. Seaborn
6. Statistics
7. Scikit-learn

bookChallenge 3: Hypothesis Testing

The fascinating realm of statistics houses the intricate process of hypothesis testing. At its core, hypothesis testing is about making inferences regarding populations based on sample data. We formulate hypotheses and test them, drawing conclusions about broader datasets by analyzing a subset.

For instance, if you're studying the impact of a new teaching method in a classroom and observe a significant improvement in students' grades, can you conclusively say that the method is effective? The answer lies in hypothesis testing.


Here's the dataset we'll be using in this chapter. Feel free to dive in and explore it before tackling the task.

123456789101112131415161718
import matplotlib.pyplot as plt import seaborn as sns # Load the dataset data = sns.load_dataset('tips') # Sample of data display(data.head()) # Total bill amounts grouped by smoking status sns.boxplot(x='smoker', y='total_bill', data=data) plt.title('Total Bill Amounts Grouped by Smoking Status') plt.show() # Number of smokers vs. non-smokers by gender sns.countplot(x='sex', hue='smoker', data=data) plt.title('Number of Smokers vs. Non-Smokers by Gender') plt.show()
copy
Task
test

Swipe to show code editor

In this exercise, leveraging the Seaborn's tips dataset, you'll:

  1. Test if there's a significant difference in the total_bill amounts between smokers and non-smokers. Use Mann–Whitney U test.
  2. Examine the relationship between the sex and smoker columns, determining if these two categorical variables are independent of each other.

Note

In this task, the significance level (alpha) for the p-value is set at 0.1, rather than the conventional 0.05. The choice of alpha can vary across tasks based on the context, the level of rigor required, or specific industry practices; commonly adopted values include 0.01, 0.05, and 0.1.

Switch to desktopSwitch to desktop for real-world practiceContinue from where you are using one of the options below
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Section 6. Chapter 3
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bookChallenge 3: Hypothesis Testing

The fascinating realm of statistics houses the intricate process of hypothesis testing. At its core, hypothesis testing is about making inferences regarding populations based on sample data. We formulate hypotheses and test them, drawing conclusions about broader datasets by analyzing a subset.

For instance, if you're studying the impact of a new teaching method in a classroom and observe a significant improvement in students' grades, can you conclusively say that the method is effective? The answer lies in hypothesis testing.


Here's the dataset we'll be using in this chapter. Feel free to dive in and explore it before tackling the task.

123456789101112131415161718
import matplotlib.pyplot as plt import seaborn as sns # Load the dataset data = sns.load_dataset('tips') # Sample of data display(data.head()) # Total bill amounts grouped by smoking status sns.boxplot(x='smoker', y='total_bill', data=data) plt.title('Total Bill Amounts Grouped by Smoking Status') plt.show() # Number of smokers vs. non-smokers by gender sns.countplot(x='sex', hue='smoker', data=data) plt.title('Number of Smokers vs. Non-Smokers by Gender') plt.show()
copy
Task
test

Swipe to show code editor

In this exercise, leveraging the Seaborn's tips dataset, you'll:

  1. Test if there's a significant difference in the total_bill amounts between smokers and non-smokers. Use Mann–Whitney U test.
  2. Examine the relationship between the sex and smoker columns, determining if these two categorical variables are independent of each other.

Note

In this task, the significance level (alpha) for the p-value is set at 0.1, rather than the conventional 0.05. The choice of alpha can vary across tasks based on the context, the level of rigor required, or specific industry practices; commonly adopted values include 0.01, 0.05, and 0.1.

Switch to desktopSwitch to desktop for real-world practiceContinue from where you are using one of the options below
Everything was clear?

How can we improve it?

Thanks for your feedback!

Section 6. Chapter 3
toggle bottom row

bookChallenge 3: Hypothesis Testing

The fascinating realm of statistics houses the intricate process of hypothesis testing. At its core, hypothesis testing is about making inferences regarding populations based on sample data. We formulate hypotheses and test them, drawing conclusions about broader datasets by analyzing a subset.

For instance, if you're studying the impact of a new teaching method in a classroom and observe a significant improvement in students' grades, can you conclusively say that the method is effective? The answer lies in hypothesis testing.


Here's the dataset we'll be using in this chapter. Feel free to dive in and explore it before tackling the task.

123456789101112131415161718
import matplotlib.pyplot as plt import seaborn as sns # Load the dataset data = sns.load_dataset('tips') # Sample of data display(data.head()) # Total bill amounts grouped by smoking status sns.boxplot(x='smoker', y='total_bill', data=data) plt.title('Total Bill Amounts Grouped by Smoking Status') plt.show() # Number of smokers vs. non-smokers by gender sns.countplot(x='sex', hue='smoker', data=data) plt.title('Number of Smokers vs. Non-Smokers by Gender') plt.show()
copy
Task
test

Swipe to show code editor

In this exercise, leveraging the Seaborn's tips dataset, you'll:

  1. Test if there's a significant difference in the total_bill amounts between smokers and non-smokers. Use Mann–Whitney U test.
  2. Examine the relationship between the sex and smoker columns, determining if these two categorical variables are independent of each other.

Note

In this task, the significance level (alpha) for the p-value is set at 0.1, rather than the conventional 0.05. The choice of alpha can vary across tasks based on the context, the level of rigor required, or specific industry practices; commonly adopted values include 0.01, 0.05, and 0.1.

Switch to desktopSwitch to desktop for real-world practiceContinue from where you are using one of the options below
Everything was clear?

How can we improve it?

Thanks for your feedback!

The fascinating realm of statistics houses the intricate process of hypothesis testing. At its core, hypothesis testing is about making inferences regarding populations based on sample data. We formulate hypotheses and test them, drawing conclusions about broader datasets by analyzing a subset.

For instance, if you're studying the impact of a new teaching method in a classroom and observe a significant improvement in students' grades, can you conclusively say that the method is effective? The answer lies in hypothesis testing.


Here's the dataset we'll be using in this chapter. Feel free to dive in and explore it before tackling the task.

123456789101112131415161718
import matplotlib.pyplot as plt import seaborn as sns # Load the dataset data = sns.load_dataset('tips') # Sample of data display(data.head()) # Total bill amounts grouped by smoking status sns.boxplot(x='smoker', y='total_bill', data=data) plt.title('Total Bill Amounts Grouped by Smoking Status') plt.show() # Number of smokers vs. non-smokers by gender sns.countplot(x='sex', hue='smoker', data=data) plt.title('Number of Smokers vs. Non-Smokers by Gender') plt.show()
copy
Task
test

Swipe to show code editor

In this exercise, leveraging the Seaborn's tips dataset, you'll:

  1. Test if there's a significant difference in the total_bill amounts between smokers and non-smokers. Use Mann–Whitney U test.
  2. Examine the relationship between the sex and smoker columns, determining if these two categorical variables are independent of each other.

Note

In this task, the significance level (alpha) for the p-value is set at 0.1, rather than the conventional 0.05. The choice of alpha can vary across tasks based on the context, the level of rigor required, or specific industry practices; commonly adopted values include 0.01, 0.05, and 0.1.

Switch to desktopSwitch to desktop for real-world practiceContinue from where you are using one of the options below
Section 6. Chapter 3
Switch to desktopSwitch to desktop for real-world practiceContinue from where you are using one of the options below
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