If A=[1−123] and B=[2110] prove that (A+B)2≠A2+2AB+B2
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I would like to tell you that this identity works all the time even with big numbers so there is no chance that (A+B)2≠A2+2AB+B2..
here is the proof, :))
A=[1−123] and B=[2110]
(A+B)2≠A2+2AB+B2
(-122+2110)² = (-122)² + 2 × -122 × 2110 + (2110)²
(1988)² = 14884 - 514840 + 4452100
3952144 = 3952144
HOPE THIS HELPS ^_^
please mark as brainliest
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