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Apply Statistics to Real-World Problems Using Python,
Excel, and Visualization Libraries
🧠 Introduction
Up to this point, you’ve learned the theory behind descriptive
and inferential statistics. Now it’s time to put those concepts into
action using real-world tools and use cases.
In this chapter, we’ll explore how statistics power
decisions in business, healthcare, science, and tech — and how you can use
tools like Python, Excel, and visualization libraries to
bring your insights to life.
You’ll learn:
📘 Section 1: Practical
Scenarios for Statistical Analysis
Industry |
Descriptive Use
Case |
Inferential Use
Case |
Healthcare |
Average patient wait
time |
Compare survival rates
between two drugs |
Marketing |
Summarize
campaign CTR |
A/B test ad
creatives |
Education |
Class test score
summaries |
Predict graduation
rates |
HR & People Ops |
Track average
working hours |
Test if
training improves performance |
Finance |
Report quarterly
revenue |
Forecast next quarter
using past data |
📘 Section 2: Tools for
Statistical Analysis
Tool |
Best For |
Example Use |
Excel |
Beginners, quick
analysis, small datasets |
Budget reports, pivot
tables, bar charts |
Python |
Intermediate
to advanced analytics |
Machine learning,
large-scale inference |
R Language |
Academic or
statistical modeling |
Hypothesis testing,
advanced visualization |
SPSS/SAS |
Clinical
trials, survey analysis |
Government
and pharma research |
Power BI / Tableau |
Dashboards &
storytelling |
Business performance
reports |
📘 Section 3: Using Excel
for Descriptive & Inferential Stats
Descriptive in Excel:
Function |
Description |
=AVERAGE(range) |
Mean |
=MEDIAN(range) |
Median |
=MODE.SNGL(range) |
Mode |
=STDEV.P(range) |
Standard
Deviation |
Inferential in Excel (with Data Analysis ToolPak):
📌 Example: T-Test in
Excel
Compare mean satisfaction scores between two branches.
Branch A |
Branch B |
4.1 |
4.8 |
4.3 |
4.5 |
4.0 |
4.6 |
Use t-Test: Two-Sample Assuming Unequal Variances in
Data Analysis ToolPak.
📘 Section 4: Using Python
for Applied Statistics
📌 Dataset: Titanic
python
import
pandas as pd
df
= pd.read_csv("https://raw.githubusercontent.com/datasciencedojo/datasets/master/titanic.csv")
Descriptive Summary:
python
df.describe()
df['Age'].mean(),
df['Age'].median(), df['Age'].mode()[0]
Inferential Analysis: Survival vs. Gender
python
import
scipy.stats as stats
female
= df[df['Sex'] == 'female']['Survived']
male
= df[df['Sex'] == 'male']['Survived']
t_stat,
p_val = stats.ttest_ind(female, male)
print("t-statistic:",
t_stat, "p-value:", p_val)
📊 Interpretation:
If p < 0.05 → Survival rate difference between genders is
statistically significant.
Visualization with Seaborn:
python
import
seaborn as sns
import
matplotlib.pyplot as plt
sns.boxplot(x='Sex',
y='Age', data=df)
plt.title("Age
Distribution by Gender")
plt.show()
📘 Section 5: BI Dashboard
Integration (Power BI/Tableau)
📘 Section 6: Case Study –
A/B Testing a Website Feature
🧪 Problem:
Does showing a product video increase conversion rates?
python
group_A
= [12, 15, 14, 13, 12] # conversions out
of 100 visitors
group_B
= [18, 20, 19, 21, 22]
from
scipy.stats import ttest_ind
t_stat,
p_val = ttest_ind(group_B, group_A)
print("p-value:",
p_val)
If
p_val < 0.05: Evidence that video improved conversions.
📘 Section 7: Statistical
Workflow in Python
✅ A typical statistical analysis
pipeline:
python
#
1. Import and clean data
df
= pd.read_csv('data.csv')
df.dropna(inplace=True)
#
2. Descriptive overview
print(df.describe())
sns.histplot(df['Revenue'])
#
3. Hypothesis test
from
scipy.stats import ttest_1samp
t_stat,
p_val = ttest_1samp(df['Revenue'], 10000)
#
4. Result interpretation
if
p_val < 0.05:
print("Revenue significantly differs
from $10,000")
📘 Section 8: Best
Practices
Tip |
Why It Matters |
Always visualize
your data |
Charts reveal patterns
stats may miss |
Understand your sampling method |
Garbage in,
garbage out |
Check assumptions
before testing |
Tests have rules
(normality, independence) |
Combine stats with business context |
Data alone
isn’t enough — context is key |
Automate with
scripts or dashboards |
Save time and improve
repeatability |
📋 Summary Table: Tools
& Tasks
Task |
Excel |
Python |
BI Tool |
Mean, Median, Mode |
✅ |
✅ |
✅ |
t-Test / ANOVA |
✅
(ToolPak) |
✅
(SciPy, Statsmodels) |
❌
(limited) |
Correlation |
✅ |
✅ |
✅ |
Regression |
✅
(Analysis ToolPak) |
✅
(Sklearn) |
✅ |
Interactive
Dashboards |
❌ |
✅ (Plotly, Streamlit) |
✅ (Power BI, Tableau) |
Answer: Descriptive statistics summarize and describe the features of a dataset (like averages and charts), while inferential statistics use a sample to draw conclusions or make predictions about a larger population.
Answer: Yes, typically. Descriptive stats help explore and understand the data, and inferential stats help make decisions or predictions based on that data.
Answer: Absolutely. Descriptive statistics can be used on either a full population or a sample — they simply describe the data you have.
Answer: It’s often impractical, costly, or impossible to collect data on an entire population. Inferential statistics allow us to make reasonable estimates or test hypotheses using smaller samples.
Answer: Common examples include the mean, median, mode, range, standard deviation, histograms, and pie charts — all of which describe the shape and spread of the data.
Answer: These include confidence intervals, hypothesis testing (e.g., t-tests, chi-square tests), ANOVA, and regression analysis.
Answer: A confidence interval is an inferential statistic because it estimates a population parameter based on a sample.
Answer: P-values are part of inferential statistics. They are used in hypothesis testing to assess the evidence against a null hypothesis.
Answer: Once you've summarized your data and understand its structure, you'll move to inferential statistics if your goal is to generalize, compare groups, or test relationships beyond your dataset.
Answer: Yes — while charts are often associated with descriptive stats, inferential techniques can also be visualized (e.g., confidence interval plots, regression lines, distribution curves from hypothesis tests).
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