- #1
Jhenrique
- 685
- 4
In 2 dimensions
given a scalar field f(x,y)
is possible to compute the line integral ##\int f ds## and area integral ##\iint f d^2A##.
In 3D, given a scalar field f(x,y,z)
is possible to compute the surface integral ##\iint f d^2S## and the volume integral too ##\iiint f d^3V##.
So, given a vector field in f in 2 and 3 dimensions, is possible to compute the line integral and the surface integral, respectively, but is possible to compute the area integral and the volume integral those vector fields? This make sense?
given a scalar field f(x,y)
is possible to compute the line integral ##\int f ds## and area integral ##\iint f d^2A##.
In 3D, given a scalar field f(x,y,z)
is possible to compute the surface integral ##\iint f d^2S## and the volume integral too ##\iiint f d^3V##.
So, given a vector field in f in 2 and 3 dimensions, is possible to compute the line integral and the surface integral, respectively, but is possible to compute the area integral and the volume integral those vector fields? This make sense?
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