If A and B are nn matrices, then (A-B)^2 =A^2-2AB+B^2 | Plainmath

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Show that , if A and B are square matrices such that AB=BA, then `(A+B)^(2)=A^(2)+2AB+B^(2)`. Show that , if A and B are square matrices such that AB=BA, then `(A+B)^(2)=A^(2)+2AB+B^(2)`.
If A and B are two matrices such that AB=A and BA=B then B^2 is equal to ? If A and B are two matrices such that AB=A and BA=B then B^2 is equal to ?
If A and B are two matrices such that AB=B and BA=A , then `A^2+B^2=` If A and B are two matrices such that AB=B and BA=A , then `A^2+B^2=`
If A and B are square matrices of the same order, explain, why in general (A +B)^2 ≠ A^2 + 2AB + B^2 If A and B are square matrices of the same order, explain, why in general (A +B)^2 ≠ A^2 + 2AB + B^2
A Wonderful Math Problem , a+2ab+b=8 ,a+b=? A Wonderful Math Problem , a+2ab+b=8 ,a+b=?
If A and B are two square matrices of the same order then `(A-B)^2` is (A) `A^2-AB-BA+B^2` If A and B are two square matrices of the same order then `(A-B)^2` is (A) `A^2-AB-BA+B^2`
If A and B are square matrices of the same order then `(A+B)^2=A^2+2AB+B^2` implies (A) `AB=0 If A and B are square matrices of the same order then `(A+B)^2=A^2+2AB+B^2` implies (A) `AB=0
If AB=A and BA=B where A and B are square matrices then A^2=? and B^2=? If AB=A and BA=B where A and B are square matrices then A^2=? and B^2=?