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The greatest rate of change for a scalar field with respect to position is represented by its gradient, which is always parallel to the field surface at that point. A scalar field’s gradient is a vector field whose magnitude represents the rate of change and which points in the general direction of the scalar field’s greatest rate of increase.
In this video, we are going to learn;
1. How To Find partial derivatives
2. How To Solve derivatives of Vectors
3. How To Find the gradient of scalar fields
4. How to solve the gradient of a scalar function
5. How to solve for gradient
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#gradient
#scalarfield
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