Find the curl for \((\vec{r})=y^2 z^3 \vec{i}+x^2 z^2 \vec{j}+(x-2y)\vec{k}\).
Posted: Thu Jul 14, 2022 9:41 am
a) \(-2\vec{i}(1+x^2 z)-\vec{j}(1-3y^2 z^2)+\vec{2k}(xz^2-yz^3)\)
b) \(-2\vec{i}(1+x^2 z)-\vec{j}(1-3y^2 z^2)+\vec{k}(xz^2-yz^3)\)
c) \(-2\vec{i}(1+x^2 z)-\vec{j}(1-32z^2)+\vec{2k}(xz^2-yz^3)\)
d) \(\vec{i}(1+x^2 z)-\vec{j}(1-3y^2 z^2)+\vec{2k}(xz^2-yz^3)\)
b) \(-2\vec{i}(1+x^2 z)-\vec{j}(1-3y^2 z^2)+\vec{k}(xz^2-yz^3)\)
c) \(-2\vec{i}(1+x^2 z)-\vec{j}(1-32z^2)+\vec{2k}(xz^2-yz^3)\)
d) \(\vec{i}(1+x^2 z)-\vec{j}(1-3y^2 z^2)+\vec{2k}(xz^2-yz^3)\)