• Card 37 / 41: Integration of the momentum conservation equation for fully developed pipe flow leads to a term C1 ln r. Which of the following are good arguments for C1 being zero? I. The velocity is finite at the center of the pipe. II. The velocity is azimuthally symmetric (does not depend on angle). III. The velocity is zero at the wall (no slip). IV. The radial gradient of velocity at the center of the pipe is zero.
    A) I, II, and IV only
    B) I and IV only
    C) II only
    D) II and IV only
    E) III only

    Answer:
    A) I, II, and IV only

  • Keyboard Shortcuts

    Previous Card ← Previous Card Button
    Next Card → Next Card Button
    Flip Card Space-Bar
<< First < Previous Next > Last >>

Get Jobilize Job Search Mobile App in your pocket Now!

Get it on Google Play Download on the App Store Now
Explanation:

Statements I, II, and IV are mathematically equivalent. The simplest one to see is that we cannot have a finite coefficient for a term in the logarithm of the radial position since the velocity at the center of the pipe is finite.

Hide Choices Interactive Question Quiz Home Page
https://www.jobilize.com/fluid-mechanics-mcq-quiz-by-stephanie-redfern-tuan-dinh

Fluid Mechanics ME201

Author:

Access: Public Instant Grading

Attribution:  Stephanie Redfern and Tuan Dinh. Fluid Mechanics. The Saylor Academy 2014, http://www.saylor.org/courses/me201/
Flash Cards plugin by Curtis Blackwell github.com/curtisblackwell/flash_cards
Google Play and the Google Play logo are trademarks of Google Inc.
Ask
George Turner
Start Quiz
Jesenia Wofford
Start Quiz
Michael Sag
Start Exam
Rylee Minllic
Start Quiz
Brooke Delaney
Start Exam
Madison Christian
Start Quiz
Copy and paste the following HTML code into your website or blog.
<iframe src="https://www.jobilize.com/embed/fluid-mechanics-mcq-quiz-by-stephanie-redfern-tuan-dinh" width="600" height="600" frameborder="0" marginwidth="0" marginheight="0" scrolling="yes" style="border:1px solid #CCC; border-width:1px 1px 0; margin-bottom:5px" allowfullscreen webkitallowfullscreen mozallowfullscreen> </iframe>