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SciPydata~5 mins

Convex hull computation in SciPy - Cheat Sheet & Quick Revision

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Recall & Review
beginner
What is a convex hull in simple terms?
A convex hull is like a rubber band stretched around a set of points. It forms the smallest shape that contains all the points.
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beginner
Which Python library provides tools to compute the convex hull easily?
The <strong>scipy.spatial</strong> module provides the <code>ConvexHull</code> class to compute convex hulls.
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beginner
What is the main input to the ConvexHull function in scipy?
The main input is a 2D array of points, where each point is a list or array of coordinates like [x, y].
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intermediate
How can you access the vertices of the convex hull after computation?
You can use the vertices attribute of the ConvexHull object. It gives the indices of points forming the hull.
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intermediate
Why is convex hull computation useful in data science?
It helps find the boundary of a set of points, useful in shape analysis, clustering, and outlier detection.
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What does the convex hull represent for a set of points?
AThe point farthest from the origin
BThe average position of all points
CThe smallest convex polygon enclosing all points
DThe line connecting the first and last points
Which scipy module contains the ConvexHull class?
Ascipy.spatial
Bscipy.optimize
Cscipy.linalg
Dscipy.stats
What type of data structure is expected as input for ConvexHull?
AList of strings
BDictionary of points
CSingle integer
D2D array of coordinates
How do you get the indices of points forming the hull from a ConvexHull object?
AUsing the .vertices attribute
BUsing the .area attribute
CUsing the .simplices attribute
DUsing the .points attribute
Which of these is NOT a typical use of convex hulls in data science?
AFinding boundaries of clusters
BCalculating mean values
CDetecting outliers
DShape analysis
Explain how to compute a convex hull using scipy and how to extract the hull points.
Think about the steps from input data to getting the boundary points.
You got /4 concepts.
    Describe real-life situations where convex hull computation can help in data analysis.
    Imagine wrapping a rubber band around points on a map.
    You got /4 concepts.