Let A = [(α&-1@6&β)],α0, such that det(A) = 0 and α+β = 1. If I denotes 2×2 identity matrix, the

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Let A=[■(α&-1@6&β)],α 0, such that det⁡〖(A)=0〗 and α+β=1. If I denotes 2 × 2 identity matrix, then Let A=[■(α&-1@6&β)],α 0, such that det⁡〖(A)=0〗 and α+β=1. If I denotes 2 × 2 identity matrix, then
IIT-JEE MAINS 2025 APRIL//det(A)=0 and α+β=1.If I denotes identity matrix then the matrix (1+A)^8 is IIT-JEE MAINS 2025 APRIL//det(A)=0 and α+β=1.If I denotes identity matrix then the matrix (1+A)^8 is
Let A=[(0,1),(2,0)] and (A^(8)+A^(6)+A^(2)+I)V=[(32),(62)] where I is the (2xx2 identity matrix)... Let A=[(0,1),(2,0)] and (A^(8)+A^(6)+A^(2)+I)V=[(32),(62)] where I is the (2xx2 identity matrix)...
JEE MAIN 2 APRIL 2025 MATRIX Let A be a 3 × 3 3 × 3 real matrix such that A 2 ( A − 2 I ) − 4 ( A JEE MAIN 2 APRIL 2025 MATRIX Let A be a 3 × 3 3 × 3 real matrix such that A 2 ( A − 2 I ) − 4 ( A
The Identity Matrix The Identity Matrix
JEE MAIN 2 APRIL 2025 Let a ∈ R a ∈ 𝑅 and A be a matrix of order 3 × 3 3 × 3 such that det ( A ) = JEE MAIN 2 APRIL 2025 Let a ∈ R a ∈ 𝑅 and A be a matrix of order 3 × 3 3 × 3 such that det ( A ) =
Identity Matrix | Unit Matrix | Don Identity Matrix | Unit Matrix | Don't Memorise
Inverse of a 3x3 Matrix Inverse of a 3x3 Matrix