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Questions and Answers
What are the properties of divergence?
What are the properties of divergence?
- It represents the rate of expansion of a vector field.
- It is a scalar quantity. (correct)
- It is always zero.
- It relates to the rotation of a vector field.
How do Negative divergence and Divergence compare?
How do Negative divergence and Divergence compare?
- Divergence is always negative.
- Negative divergence is always zero.
- Negative divergence and divergence are the same concept.
- Negative divergence represents compression while divergence represents expansion. (correct)
What is Stokes Theorem?
What is Stokes Theorem?
- It connects surface integrals and line integrals over a vector field. (correct)
- It states that the gradient of a curl is zero.
- It proves that the curl gradient is always nonzero.
- It relates the curl of a vector field to its divergence.
How can you prove that the curl gradient is zero?
How can you prove that the curl gradient is zero?
In Cartesian coordinates, what is the distance from point C(4, 65°, 2) to point D(-3.1, 2.6, 3)?
In Cartesian coordinates, what is the distance from point C(4, 65°, 2) to point D(-3.1, 2.6, 3)?
What is the physical significance of divergence?
What is the physical significance of divergence?
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