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ISYE 6501 Exam Prep 2026 | 200 Practice Questions with Answers & Explanations | Data Analytics & Machine Learning

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This exam pack contains 200 multiple-choice questions covering core concepts in data analytics, including regression analysis, machine learning fundamentals, simulation modeling, and optimization techniques. The questions are designed to test analytical thinking and practical application of data-driven decision-making, with accurate answers and concise explanations aligned to university-level standards.

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ISYE 6501 Final Exam Prep 2026 | 200 Practice Questions with
Answers & Explanations | Data Analytics Study Guide


Question Types: True/False (TF) & Multiple Choice (MC)

Total Questions: 200

Topics: Classification, Clustering, Regression, Time Series, Optimization, Simulation, Data Preparation,
Model Evaluation

Spring 2026 — 100% Correct Answers with Explanations




Section 1: Data Preparation & Exploratory Analysis (Questions 1–20)



1. In a boxplot, the “whiskers” typically extend to the minimum and maximum values in the data set.

Answer: False

Explanation: By default, whiskers extend to the most extreme data points that are not outliers (usually
within 1.5 × IQR from the quartiles). Outliers are plotted individually.



2. A histogram is used to visualize the distribution of a continuous variable.

Answer: True

Explanation: Histograms group continuous data into bins and display frequencies, revealing shape,
central tendency, and spread.



3. The interquartile range (IQR) is defined as Q3 – Q1 and is a measure of statistical dispersion.

Answer: True

Explanation: IQR represents the range of the middle 50% of the data. It is robust to outliers.



4. Removing outliers based on the “3‑sigma rule” is always safe and improves model performance.

Answer: False

,Explanation: Outliers may contain valuable information. Removing them arbitrarily can bias results. The
decision should be based on domain knowledge and model sensitivity.



5. Standardizing features (subtracting mean, dividing by standard deviation) changes the shape of the
distribution.

Answer: False

Explanation: Standardization shifts and scales the data but does not alter the shape (skewness, kurtosis).
The relative distances remain proportional.



6. Min‑max scaling transforms features to a fixed range, typically [0, 1].

Answer: True

Explanation: Min‑max scaling is defined as (x – min)/(max – min). It preserves the shape but can be
sensitive to outliers.



7. Missing data can be handled by mean imputation, but this may reduce the variance of the imputed
variable.

Answer: True

Explanation: Mean imputation artificially reduces variability and may distort correlations. More
advanced methods (e.g., multiple imputation) are often preferred.



8. A scatterplot matrix is useful for visualizing pairwise relationships among several continuous variables.

Answer: True

Explanation: Scatterplot matrices display all bivariate scatterplots in a grid, helping to detect correlations
and patterns.



9. A Q‑Q plot compares the quantiles of a sample to the quantiles of a theoretical distribution.

Answer: True

Explanation: If the points lie approximately on a straight line, the sample follows the chosen distribution.



10. Logarithmic transformation is often applied to right‑skewed data to make the distribution more
symmetric.

Answer: True

,Explanation: Log transformation compresses the right tail and can stabilize variance, making the data
closer to normal.



11. The correlation coefficient measures the strength of any relationship, not just linear.

Answer: False

Explanation: Pearson correlation measures only linear relationships. Variables with a strong quadratic or
other non‑linear relationship may have near‑zero correlation.



12. A high correlation between two variables implies causation.

Answer: False

Explanation: Correlation does not imply causation. There may be a lurking variable or reverse causality.



13. Principal component analysis (PCA) is a dimensionality reduction technique that creates new
uncorrelated features.

Answer: True

Explanation: PCA finds orthogonal linear combinations that maximize variance, reducing dimensionality
while preserving most information.



14. PCA can be used before clustering to reduce noise and speed up computation.

Answer: True

Explanation: PCA can remove low‑variance components (noise) and reduce the number of dimensions,
often improving clustering performance.



15. The first principal component explains the largest possible variance in the data.

Answer: True

Explanation: PCA sequentially finds directions of maximum variance, with the first PC accounting for the
greatest variance.



16. Before applying PCA, it is recommended to standardize the variables to have zero mean and unit
variance.

Answer: True

, Explanation: PCA is scale‑sensitive. Standardization ensures that variables with large scales do not
dominate the principal components.



17. The scree plot shows the eigenvalues or proportion of variance explained by each principal
component.

Answer: True

Explanation: A scree plot helps decide how many PCs to retain by looking for an “elbow” where
eigenvalues drop sharply.



18. Outliers can severely affect PCA results.

Answer: True

Explanation: Outliers can distort the covariance matrix, causing principal components to be pulled
toward the outliers. Robust PCA methods exist.



19. The covariance matrix is used in PCA when variables are on the same scale; otherwise the correlation
matrix is preferred.

Answer: True

Explanation: Using the covariance matrix is equivalent to PCA on unstandardized data. Using the
correlation matrix standardizes variables automatically.



20. PCA creates features that are linear combinations of the original variables and are correlated with
each other.

Answer: False

Explanation: Principal components are uncorrelated (orthogonal) by construction.




Section 2: Linear Regression & Regularization (Questions 21–40)



21. In linear regression, the least squares estimator minimizes the sum of squared residuals.

Answer: True

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