MCQOPTIONS
Bookmark
Saved Bookmarks
→
Vector Calculus
→
Divergence and Curl of a Vector Field
→
Divergence of ( vec{f}(x,y,z) = frac{(x hat{i}+...
1.
Divergence of ( vec{f}(x,y,z) = frac{(x hat{i}+y hat{j}+z hat{k})}{(x^2+y^2+z^2)^{3/2}}, (x, y, z) (0, 0, 0). )
A.
0
B.
1
C.
2
D.
3
Answer» B. 1
Show Answer
Discussion
No Comment Found
Post Comment
Related MCQs
The curl of vector field ( vec{f} (x,y,z) = x^2 hat{i} + 2z hat{j} y hat{k} ) is _________
A vector field with a vanishing curl is called as __________
Divergence and Curl of a vector field are ___________
A vector field which has a vanishing divergence is called as ____________
Chose the curl of ( vec{f} (x ,y ,z) = x^2 hat{i} + xyz hat{j} z hat{k} ) at the point (2, 1, -2).
Curl of ( vec{f} (x, y, z) = 2xy hat{i}+ (x^2+z^2) hat{j} + 2zy hat{k} ) is ________
Divergence of ( vec{f} (x, y, z) = e^{xy} hat{i} -cos y hat{j}+(sinz)^2 hat{k}. )
Divergence of ( vec{f}(x,y,z) = frac{(x hat{i}+y hat{j}+z hat{k})}{(x^2+y^2+z^2)^{3/2}}, (x, y, z) (0, 0, 0). )
What is the divergence of the vector field ( vec{f} = 3x^2 hat{i}+5xy^2 hat{j}+xyz^3 hat{k} ) at the point (1, 2, 3).
Reply to Comment
×
Name
*
Email
*
Comment
*
Submit Reply
Your experience on this site will be improved by allowing cookies. Read
Cookie Policy
Reject
Allow cookies