Cho vectơ \(\vec{a}\). Khi đó \(\vec{a}^2\) bằng
![]() | \(\left|\vec{a}\right|^2\) |
![]() | \(a^2\) |
![]() | \(\overrightarrow{a^2}\) |
![]() | \(\left|a\right|^2\) |
Chọn phương án A.
\(\begin{eqnarray*}\vec{a}^2&=&\vec{a}\cdot\vec{a}\\
&=&\left|\vec{a}\right|\cdot\left|\vec{a}\right|\cdot\cos\left(\vec{a},\vec{a}\right)\\
&=&\left|\vec{a}\right|^2\cdot\cos0^\circ\\
&=&\left|\vec{a}\right|^2.\end{eqnarray*}\)