Problem 5.10 Using the expression for V given by equation (5.9), obtain V .V in cylindrical coordinates. Note that the derivatives also act on the unit vectors, as in going from equation (2.8) to (2.9). Answer: V · V =(rV,)+ p ap av az +

icon
Related questions
Question
1 д
V = ê1;
hi Oqi
1 д
+ ёз
h2 aq2
hz dq3
Transcribed Image Text:1 д V = ê1; hi Oqi 1 д + ёз h2 aq2 hz dq3
Problem 5.10 Using the expression for V given by equation (5.9), obtain
V.V in cylindrical coordinates. Note that the derivatives also act on the unit
vectors, as in going from equation (2.8) to (2.9). Answer: V · V =1 (rV,) +
p ap
av.
az
+
Transcribed Image Text:Problem 5.10 Using the expression for V given by equation (5.9), obtain V.V in cylindrical coordinates. Note that the derivatives also act on the unit vectors, as in going from equation (2.8) to (2.9). Answer: V · V =1 (rV,) + p ap av. az +
Expert Solution
trending now

Trending now

This is a popular solution!

steps

Step by step

Solved in 3 steps with 15 images

Blurred answer