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Четырёхугольник \(MKPE\) — параллелограмм. Укажи вектор, равный вектору: 1) \(KP\) ; 2) \(PK\) ; 3) \(MO\) ; 4) \(PO\) .

Ответ:

1. \(\vec{KP}=\) \(\mathrlap{\vec{\phantom{ \raisebox{1.1em}{\kern{3.1em}}}}}{\phantom{}}\) [ ];

2. \(\vec{PK}=\) \(\mathrlap{\vec{\phantom{ \raisebox{1.1em}{\kern{3.1em}}}}}{\phantom{}}\) [ ];

3. \(\vec{MO}=\) \(\mathrlap{\vec{\phantom{ \raisebox{1.1em}{\kern{3.1em}}}}}{\phantom{}}\) [ ];

4. \(\vec{PO}=\) \(\mathrlap{\vec{\phantom{ \raisebox{1.1em}{\kern{3.1em}}}}}{\phantom{}}\) [ ].