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ML Pythonprogramming~5 mins

Principal Component Analysis (PCA) in ML Python - Cheat Sheet & Quick Revision

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Recall & Review
beginner
What is Principal Component Analysis (PCA)?
PCA is a method to reduce the number of features in data by finding new features called principal components. These components keep most of the important information while making the data simpler.
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beginner
Why do we use PCA in machine learning?
We use PCA to make data easier to work with by reducing its size. This helps models run faster and can improve their accuracy by removing noise and less important details.
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intermediate
What are principal components in PCA?
Principal components are new features created by PCA. Each one is a combination of original features and shows a direction where the data varies the most.
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intermediate
How does PCA find principal components?
PCA finds principal components by calculating directions (called eigenvectors) where data changes the most. It orders these directions by how much data varies along them (eigenvalues).
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beginner
What is the role of variance in PCA?
Variance shows how spread out data is. PCA picks directions with the highest variance because they hold the most important information about the data.
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What does PCA mainly help with in data?
AChanging data labels
BIncreasing the number of features
CAdding noise to data
DReducing the number of features
Which of these is a principal component?
AA new feature made from original features
BA label in the dataset
CA missing value
DA type of model
What does PCA use to find directions of maximum variance?
AEigenvectors
BRandom guesses
CLabels
DLoss functions
Why is variance important in PCA?
AIt changes data labels
BIt removes all data points
CIt shows where data has the most information
DIt adds noise
What is a common use of PCA in machine learning?
ATo label data automatically
BTo simplify data before training models
CTo increase data size
DTo create new models
Explain in your own words what Principal Component Analysis (PCA) does and why it is useful.
Describe how PCA finds the directions (principal components) that capture the most variance in data.