Respostas AVA

Seja $\displaystyle{A}={\left({a}_{{{i}{j}}}\right)}_{{{2}{x}{3}}}$ onde $\displaystyle{a}_{{{i}{j}}}={i}+{j}$ Determine $\displaystyle{m}$ , $\displaystyle{n}$ e $\displaystyle{p}$ p em $\displaystyle{B}={\left(\matrix{{m}+{n}&{3}&{4}\\{n}-{1}&{m}-{2}{p}&{5}}\right)}$ a fim de que tenhamos $\displaystyle{A}={B}$ .

$\displaystyle{m}=-{2};{n}=-{4};{e}{p}=-{3}$
$\displaystyle{m}={3};{n}=-{2};{e}{p}=-{4}$
$\displaystyle{m}=-{2};{n}={4};{e}{p}=-{3}$
$\displaystyle{m}=-{2};{n}=-{2};{e}{p}=-{2}$
$\displaystyle{m}={2};{n}=-{4};{e}{p}={3}$

ÁLGEBRA LINEAR I

Seja onde Determine , e p em a fim de que tenhamos .