CrazyEngineers
  • 5 by 5 matrix..

    Updated: Oct 25, 2024
    Views: 1.1K
    Hello..
    Can anyone please help me...I am finding problem in solving the inverse of 5 by 5 matrix. It becomes very lengthy. It will be better if sumone tell me some shortcut way.
    thanking you,
    poonam
    0
    Replies
Howdy guest!
Dear guest, you must be logged-in to participate on CrazyEngineers. We would love to have you as a member of our community. Consider creating an account or login.
Replies
  • silverscorpion

    MemberNov 18, 2010

    Well, if you go by the determinant and the co-factor method, it will obviously be very difficult indeed..

    But there is another very simple and elegant method for computing inverses very easily..
    You can use row and column operations and try to reduce the given matrix into an identity matrix.

    <a href="https://www.purplemath.com/modules/mtrxinvr.htm" target="_blank" rel="nofollow noopener noreferrer">How in the heck do you invert a matrix? And why? | Purplemath</a>. It's very easy..
    Are you sure? This action cannot be undone.
    Cancel
  • poonam biswakarm

    MemberNov 19, 2010

    Thank you....
    Are you sure? This action cannot be undone.
    Cancel
  • nsiva007

    MemberNov 29, 2010

    Cool technique scorpion....! very cool technique to find inverse of a matrix...!
    Are you sure? This action cannot be undone.
    Cancel
  • poonam biswakarm

    MemberNov 30, 2010

    Ya its cool and interesting too...
    Are you sure? This action cannot be undone.
    Cancel
  • silverscorpion

    MemberNov 30, 2010

    you can do much more with this method.. you can also use it to solve algebraic equations..

    actually, it's from solving equations, the problem of finding the inverse came about.

    suppose we have a system of equations, AX = B, where A is a nxn matrix, X and B are nx1 matrices, to solve this system, we have to solve for X.

    This we solve by, X = (A)[sup]-1[/sup]B.

    This was basically the need for computing inverse..
    Are you sure? This action cannot be undone.
    Cancel
  • nikeace003

    MemberFeb 1, 2011

    well you can solve it in many ways, depending on what type of matrix you are trying to solve..you may post it here..
    Are you sure? This action cannot be undone.
    Cancel
  • poonam biswakarm

    MemberFeb 3, 2011

    Thank you..
    Are you sure? This action cannot be undone.
    Cancel
Home Channels Search Login Register