Jump to content



Featured Articles

Check out the latest featured articles.

File Library

Check out the latest downloads available in the File Library.

New Article

Product Viscosity vs. Shear

Featured File

Vertical Tank Selection

New Blog Entry

Low Flow in Pipes- posted in Ankur's blog

Immersed Bodies Question


This topic has been archived. This means that you cannot reply to this topic.
3 replies to this topic
Share this topic:
| More

#1 pyro38

pyro38

    Brand New Member

  • ChE Plus Subscriber
  • 7 posts

Posted 18 December 2008 - 06:09 AM

Hi i am a Biology Student and its really giving me problems this one, can someone help?

"A string supports a solid iron object of mass 180g totally immersed in a liquid of density 800kgm-3. Calculate the tension of the string if the density of iron is 8000kgm-3"

I am confused here, Archimedes principle for immersed bodies states that downward force - upward force = net force , is net force tension? With these parameters is is possible to calculate the tension?

One of my assumptions on this is that the string weight is ignored.

JP

#2 Andree

Andree

    Gold Member

  • Members
  • 140 posts

Posted 18 December 2008 - 07:37 AM

IMO tension is the force, ignoring the string weight T = m*g*[(ro_solid-ro_liquid)/ro_solid]

#3 djack77494

djack77494

    Gold Member

  • ChE Plus Subscriber
  • 1,282 posts

Posted 18 December 2008 - 05:41 PM

QUOTE (pyro38 @ Dec 18 2008, 03:09 AM) <{POST_SNAPBACK}>
I am confused here, Archimedes principle for immersed bodies states that downward force - upward force = net force , is net force tension? With these parameters is is possible to calculate the tension?

JP,
Ignoring the string's weight is very reasonable. Your string is obviously in tension. With no water present, it would support the full weight of the iron mass. Since the iron mass is submerged in a liquid, you must apply Archimedes' Principle as you considered. This principle will adjust the net weight of the iron mass by subtracting the buoyance force, which is due to the displacement of a volume of the liquid by the iron mass. The problem is fully solvable. Start with a free body diagram of the iron mass. Three forces act on it - gravity, the buoyant force, and tension in the string.

(Why did you ever go to a chemical engineering website with a physics problem?)

#4 pyro38

pyro38

    Brand New Member

  • ChE Plus Subscriber
  • 7 posts

Posted 20 December 2008 - 04:50 AM

QUOTE (djack77494 @ Dec 18 2008, 06:41 PM) <{POST_SNAPBACK}>
(Why did you ever go to a chemical engineering website with a physics problem?)


This is one of the problems in my fluid flow course. Hence Chemical Engineering. Thanks for advice i managed to solve this.

JP




Similar Topics