Double Integrals, polar coordinates, Stoke's theorem, and Flow line Questions
Answers to the questions, with step by step solutions. List and name any formulas used. Draw out each question/answer to aide in explanation.
Answer
- The questioner was satisfied and accepted the answer, or
- The answer was disputed, but the judge evaluated it as 100% correct.
2 Attachments

-
Hi Philip, would you mind explaining the steps you took in each question and why using words?
-
I think the solutions are fairly self-explanatory. Why don't you read the solutions and let me know if you have ant specific questions.
-
I added some explanations in the body of the question. Let me know if you have any questions.
-
Hey Philip. There was an error with the final answer for question 3 and for the evaluation of question 6, it is more complex and we are supposed to take the upper and lower bounds of the equation.
-
I doubled checked my answer for question 3. It seems to me that there is no mistake. The final answer is 6*5^4 =3750pi. Try the simplified final answer 3750pi.
-
I attached a more detailed solution for problem 6.
- answered
- 320 views
- $100.00
Related Questions
- Let $ X = x i+ y j+z k$, and $r=||X||$. Prove that $\nabla (\frac{1}{r})=-\frac{X}{r^3}.$
- Gauss's Theorem
- Compute $\oint_C y^2dx+3xydy $ where where $C$ is the counter clickwise oriented boundary of upper-half unit disk
- Evaluate $\iiint_W z dx dy dz$ on the given region
- Calc 3 Question
- Double, Triple, and Change in Variables of Integrals Problems
- Line Integral
- Calculate $\iint_R (x+y)^2 e^{x-y}dx dy$ on the given region