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Section 7 Chapter 43 - Vectors

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Total cards: 10•Content version: v4•Public deck•Updated: 8/1/2026

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#1
Front (Question)

Vector

Back (Answer)

A quantity with both direction and magnitude

#2
Front (Question)

How vectors can be represented as a list

Back (Answer)

[a, b, c] where a, b, c each represent the vectors magnitude along the x, y, z axes

#3
Front (Question)

How vectors can be represented in terms of sets

Back (Answer)

A 4-vector over ℝ can be written as ℝ<span>4</span>

#4
Front (Question)

How a vector can be represented as a function

Back (Answer)

A vector can be considered as a function that maps {0, 1, 2, 3} to {x, y, z, w}

#5
Front (Question)

How a vector as a function can be represented in programming

Back (Answer)

With a dictionary

#6
Front (Question)

How a vector can be represented visually

Back (Answer)

A vector can be represented as an arrow from the origin to the point that the vector represents

#7
Front (Question)

Graphical result of vector addition

Back (Answer)

Translation

#8
Front (Question)

Graphical result of scalar-vector multiplication

Back (Answer)

Scaling

#9
Front (Question)

Convex combination of two vectors

Back (Answer)

If u and v are vectors then their convex combination is in the form αu + βv, where α+β

Card back image
#10
Front (Question)

How vectors can be used as a parity bit checker

Back (Answer)

u = [1,1,1,1,1] v = [0,1,1,0,1] v dot u (where you replace + with XOR and * with AND) will give you the parity bit to achieve even parity When you sum the products you are essentially taking the last bit as if you were summing binary