Question

Can you do eigendecomposition of rank deficient matrix

Answer 1

$<marquee>HeYa ☺️</marquee>$

____________________________

$\huge{\fbox{\fbox{\mathfrak{\bigstar{\red{Answer}}}}}}$

★ A matrix is said to have full rank if its rank is either equal to its number of columns or to its number of rows (or to both). A matrix that does not have full rank is said to be rank deficient. For example, the matrices and both have full rank

____________________________

$<marquee>(｡♥️‿♥️｡) MiSsDynaMiC</marquee>$

Answer 2

Answer:

Sameer here ✌️✌️✌️

_____________________________________________________

★ A matrix is said to have full rank if its rank is either equal to its number of columns or to its number of rows (or to both). A matrix that does not have full rank is said to be rank deficient. For example, the matrices and both have full rank

______________________________________________________

♥️♥️Radhe Radhe ji♥️♥️