Jimenez Pena
04/04/2024 · Senior High School
3. Determine el vector ortogonal a los vectores y compruebe con el producto punto que dicho vector es ortogonal a ambos. \( \vec{U}=\langle 2 i,-\hat{j}, \hat{k}\rangle \quad \vec{V}=\langle-3 i, j, k\rangle \)
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El vector ortogonal a \(\vec{U}\) y \(\vec{V}\) es \(\vec{N} = \langle -2, -5, -1 \rangle\). El producto punto con \(\vec{U}\) y \(\vec{V}\) es cero, lo que confirma su ortogonalidad.
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