Question

What is difference between gradient and divergence

Answer 1

Answer:

A glib answer is that "gradient" is a vector and "divergence" is a scalar. More specifically (and perhaps helpfully), the gradient vector points in the direction of the fastest (local) increase in the value of the (scalar) function. The divergence (of a vector field) provides a measure of how much "flux" (or flow) is passing through a surface surrounding a point in the field (positive for flow away from that point, negative for flow toward, zero for no net flow).

⚡Hope it will help you.⚡

Answer 2

Three steps explanation.

Explanation:

movement from one point to another. The gradient of a function f has, on each edge, a magnitude equal to the difference between f on the two ends of the edge, and the direction of the gradient, of … Since your question is how to gain an intuitive understanding of what the two equations,

$\Delta$ .$\Delta F$  = 0

And,

$\Delta\times \Delta f = 0$

Mean, I will discuss the equations.