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For which angle(s) can you find four distinct unit vectors in 3such that the angle between any two of them is? Draw a sketch.

Short Answer

Expert verified

The angle between any two of them is=109.47

Step by step solution

01

Symmetric matrix:

In linear algebra, a symmetric matrix is a square matrix that stays unchanged when its transpose is calculated. That instance, a symmetric matrix is one whose transpose equals the matrix itself.

02

To find θ:

To findwe must take the inverse of the cosine and as we have n dimensions we take the inverse of the cosine of-1nas represented below:

role="math" localid="1659611016541" =cos-1-1n

The anglefor which you find four distinct unit vectors insuch that the angle between any two of them isgiven by:

=cos-1-13=109.47

03

Find Four distinct unit vectors in ℝ3:

Four distinct unit vectors in 3such that the angle between any two of them is=109.47is represented in the figure:

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