Prove that $$ \vec{V}=V_{x} \hat{\mathbf{i}}+V_{y} \hat{\mathbf{j}} \mid+\vec{V}_{z} \mathbf{k} $$

Question

Long Thornton · Accepted Answer

The vector $$ \vec{V} $$ can be expressed as the sum of its components along the x, y, and z axes, multiplied by the unit vectors $$ \hat{\mathbf{i}} $$, $$ \hat{\mathbf{j}} $$, and $$ \hat{\mathbf{k}} $$, respectively. Thus, $$ \vec{V} = V_x \hat{\mathbf{i}} + V_y \hat{\mathbf{j}} + V_z \hat{\mathbf{k}} $$.

Prove that \( \vec{V}=V_{x} \hat{\mathbf{i}}+V_{y} \hat{\mathbf{j}} \mid+\vec{V}_{z} \mathbf{k} \)

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Solución paso a paso

Prove that \( \vec{V}=V_{x} \hat{\mathbf{i}}+V_{y} \hat{\mathbf{j}} \mid+\vec{V}_{z} \mathbf{k} \)

Solución ThothAI de Upstudy

Respuesta rápida

Solución paso a paso

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