- #1
Apashanka
- 429
- 15
- Homework Statement
- What will be ##\int_{v'}\vec \nabla_{v'}(1/R)dv##
- Relevant Equations
- if the source be represented by the vector ##\vec r'## and another point of interest be ##\vec r## where ##\vec R=\vec r-\vec r'## with respect to a fixed origin,
Now from vector theorem ##\nabla_r'(1/R)=\frac{\hat R}{R^2}##
Now what will be ##\int_v'\nabla_r'(1/R)dv'## over a spherical volume....can anyone please help me out??
Problem Statement: What will be ##\int_{v'}\vec \nabla_{v'}(1/R)dv##
Relevant Equations: if the source be represented by the vector ##\vec r'## and another point of interest be ##\vec r## where ##\vec R=\vec r-\vec r'## with respect to a fixed origin,
Now from vector theorem ##\nabla_r'(1/R)=\frac{\hat R}{R^2}##
Now what will be ##\int_v'\nabla_r'(1/R)dv'## over a spherical volume...can anyone please help me out??
if the source be represented by the vector ##\vec r'## and another point of interest be ##\vec r## where ##\vec R=\vec r-\vec r'## with respect to a fixed origin,
Now from vector theorem ##\vec \nabla_{r'}(1/R)=\frac{\hat R}{R^2}##
Now what will be ##\int_{v'}\vec \nabla_{r'}(1/R)dv'## over a spherical volume...can anyone please help me out??
Relevant Equations: if the source be represented by the vector ##\vec r'## and another point of interest be ##\vec r## where ##\vec R=\vec r-\vec r'## with respect to a fixed origin,
Now from vector theorem ##\nabla_r'(1/R)=\frac{\hat R}{R^2}##
Now what will be ##\int_v'\nabla_r'(1/R)dv'## over a spherical volume...can anyone please help me out??
if the source be represented by the vector ##\vec r'## and another point of interest be ##\vec r## where ##\vec R=\vec r-\vec r'## with respect to a fixed origin,
Now from vector theorem ##\vec \nabla_{r'}(1/R)=\frac{\hat R}{R^2}##
Now what will be ##\int_{v'}\vec \nabla_{r'}(1/R)dv'## over a spherical volume...can anyone please help me out??