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- To calculate the curl of a vector field, follow these steps:
- Take the vector product of the vector operator applied to the vector field F (x, y, z).
- The curl of F (x, y, z) is given by Curl F (x, y, z) = ∇ × F (x, y, z)1.
- Compute the partial derivatives of the vector field components and use the cross-product formula to find the curl2.
- The curl of F = ⟨f, g, h⟩ is ∇ × F = ⟨∂h ∂y − ∂g ∂z, ∂f ∂z − ∂h ∂x, ∂g ∂x − ∂f ∂y⟩3.
Learn more:✕This summary was generated using AI based on multiple online sources. To view the original source information, use the "Learn more" links.The curl of a vector field is obtained by taking the vector product of the vector operator applied to the vector field F (x, y, z). I.e., Curl F (x, y, z) = ∇ × F (x, y, z) It can also be written as:byjus.com/maths/divergence-and-curl/Find the curl and divergence of the vector field F → (x, y, z) = ⟨ e x cos y, e x sin y, z ⟩. First, we will compute the curl using our cross-product formula replacing P, Q, and R from our vector field and taking the respective partial derivatives. curl F → = ∇ × F → = | i → j → k → ∂ ∂ x ∂ ∂ y ∂ ∂ z P Q R |calcworkshop.com/vector-calculus/curl-and-diverge…The divergence of a vector field F = ⟨f, g, h⟩ is ∇ ⋅ F = ⟨ ∂ ∂x, ∂ ∂y, ∂ ∂z⟩ ⋅ ⟨f, g, h⟩ = ∂f ∂x + ∂g ∂y + ∂h ∂z. The curl of F is ∇ × F = | i j k ∂ ∂x ∂ ∂y ∂ ∂z f g h | = ⟨∂h ∂y − ∂g ∂z, ∂f ∂z − ∂h ∂x, ∂g ∂x − ∂f ∂y⟩.www.whitman.edu/mathematics/calculus_online/se… - People also ask
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