MATH 152 Memorize

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13 Terms

1
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projection about a line

use direction vector

<p><strong>use direction vector</strong></p>
2
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reflection about a line formula

2Proj - Identity

3
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how to check if a matrix is a reflection (reflection transformation)

If your matrix resembles this then you can try:

a²+b²=1

if true = reflection

<p>If your matrix resembles this then you can try:</p><p>a²+b²=1</p><p>if true = reflection</p>
4
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det(2B) how to calculate?

2^n * det(B) where n = rows/size

5
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linearly independant gaussian format

staircase of 1’s

can have totally 0 row

6
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probability at infinity

Px = x (P = transition matrix)

x+y=1

7
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proving linear transformations (formulas)

T(x+y)=T(x)+T(y)

T(cx)=cT(x)

8
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signage and junctions: resistor networks

Resistors: current touches positive side of resistor → positive

Battery: current touches negative side → negative

Current coming in - opposing current

9
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ccw rotation

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10
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cw rotation

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11
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reflection angle matrix

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12
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projection angle matrix

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13
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matrix multiplication requirements

#cols A = #rows B

row by col