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4 cards from this section. Quick, good the night before a test.
What does the rank of a matrix indicate?
Think about dimensions and independence.
Name one type of row operation.
Consider operations that change row positions.
What is the rank of a zero matrix?
Consider the definition of rank and its parameters.
To find the rank of a matrix, we count the number of non-zero rows in REF. Is this statement True or False?
Think about how we define row echelon form.
Given the matrix , apply both methods to find its rank.
Ensure to perform both calculations for confirmation.
Can you find the rank of the matrix ? What does this reveal about linear dependence?
Remember to reduce the matrix carefully!
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