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Learn Exploring Relationships Between Numerical Features | Bivariate and Correlation Analysis
Exploratory Data Analysis with Python

bookExploring Relationships Between Numerical Features

Scatterplots are a fundamental tool for exploring how two numerical features in retail data may relate to each other. When you want to visually analyze relationshipsβ€”such as between product price and sales volumeβ€”a scatterplot provides immediate insight. Each point represents an observation, such as a product, with its position determined by its price (x-axis) and units_sold (y-axis). This allows you to quickly spot possible trends, clusters, or anomalies in your retail dataset.

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import matplotlib.pyplot as plt import seaborn as sns import pandas as pd # Example retail data: Product price and units sold data = { "price": [5.99, 12.49, 7.99, 14.99, 9.99, 19.99, 4.99, 24.99, 8.49, 13.49], "units_sold": [120, 80, 150, 60, 110, 40, 170, 25, 130, 70] } df = pd.DataFrame(data) plt.figure(figsize=(8, 5)) sns.scatterplot(data=df, x="price", y="units_sold") plt.title("Scatterplot of Product Price vs. Units Sold") plt.xlabel("Product Price ($)") plt.ylabel("Units Sold") plt.show()
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Once you have created a scatterplot, you can start interpreting the visual patterns that emerge.

In retail data, you may observe the following:

  • As price increases, units sold tend to decrease, indicating a negative relationship;
  • Clusters of points can reveal groups of products with similar pricing and sales characteristics;
  • Some points may stand out as outliersβ€”products that sell unusually well or poorly for their price.

Identifying these trends, clusters, and outliers helps you understand consumer behavior and can guide pricing strategies or inventory decisions. The scatterplot's visual cues are your first step toward uncovering deeper insights into how numerical retail features interact.

question mark

Which statements about scatterplots in retail data are accurate

Select the correct answer

Everything was clear?

How can we improve it?

Thanks for your feedback!

SectionΒ 3. ChapterΒ 1

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bookExploring Relationships Between Numerical Features

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Scatterplots are a fundamental tool for exploring how two numerical features in retail data may relate to each other. When you want to visually analyze relationshipsβ€”such as between product price and sales volumeβ€”a scatterplot provides immediate insight. Each point represents an observation, such as a product, with its position determined by its price (x-axis) and units_sold (y-axis). This allows you to quickly spot possible trends, clusters, or anomalies in your retail dataset.

123456789101112131415161718
import matplotlib.pyplot as plt import seaborn as sns import pandas as pd # Example retail data: Product price and units sold data = { "price": [5.99, 12.49, 7.99, 14.99, 9.99, 19.99, 4.99, 24.99, 8.49, 13.49], "units_sold": [120, 80, 150, 60, 110, 40, 170, 25, 130, 70] } df = pd.DataFrame(data) plt.figure(figsize=(8, 5)) sns.scatterplot(data=df, x="price", y="units_sold") plt.title("Scatterplot of Product Price vs. Units Sold") plt.xlabel("Product Price ($)") plt.ylabel("Units Sold") plt.show()
copy

Once you have created a scatterplot, you can start interpreting the visual patterns that emerge.

In retail data, you may observe the following:

  • As price increases, units sold tend to decrease, indicating a negative relationship;
  • Clusters of points can reveal groups of products with similar pricing and sales characteristics;
  • Some points may stand out as outliersβ€”products that sell unusually well or poorly for their price.

Identifying these trends, clusters, and outliers helps you understand consumer behavior and can guide pricing strategies or inventory decisions. The scatterplot's visual cues are your first step toward uncovering deeper insights into how numerical retail features interact.

question mark

Which statements about scatterplots in retail data are accurate

Select the correct answer

Everything was clear?

How can we improve it?

Thanks for your feedback!

SectionΒ 3. ChapterΒ 1
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