Knowee
Questions
Features
Study Tools

If |A| = 2, where A is a 2 2 matrix, then |4A 1| equals

Question

If |A| = 2, where A is a 2 2 matrix, then |4A 1| equals

🧐 Not the exact question you are looking for?Go ask a question

Solution

The question seems to be incomplete or incorrectly formatted. The determinant of a matrix is usually denoted as |A|, where A is a matrix. However, the notation |4A 1| is unclear. If you meant 4A, which is scalar multiplication of the matrix A by 4, then the determinant of 4A, denoted as |4A|, would be 16 times the determinant of A (since A is a 2x2 matrix), or 16*2 = 32. If you meant something else, please clarify.

This problem has been solved

Similar Questions

If a square matrix A is such that A^2=A, then find |A|.

For a square matrix A, Which of the following is true?A. a) |A| = |AT|B. |A-1| = |A|C. |A-1| = |1A |D. Non

The solution set of |a| = 4 is

If A = 2543 and 2A + B is a null matrix, then B is equal to :

Let A be a 3 3 matrix such that |adj A| = 64. Then |A| is equal to

1/2

Upgrade your grade with Knowee

Get personalized homework help. Review tough concepts in more detail, or go deeper into your topic by exploring other relevant questions.