axeeonn
Hmmm, I think I will pass on that integral. ;)
chroot, you're up.
chroot, you're up.
Originally posted by cragwolf
The Hubble time is not necessarily the age of the universe. Indeed, it's unlikely to be so. But it's close. The age of the universe, at least in the most successful model, depends on the mass/energy density, curvature and size of the cosmological constant. The actual formula for the age of the universe, as derived by the Friedman-Lemaitre model is given by:
Ht = [inte] dy / y(Ω_m y^3 + Ω_R y^2 + Ω_λ)^1/2
where the integral goes from y=1 to y=[oo], and
y = 1+z (where z is the redshift)
Ω_m is the mass/energy density term
Ω_R is the curvature term
Ω_λ) is the cosmological constant term
H is the current Hubble constant
t is the age of the universe
Current data seem to suggest:
Ω_m = 0.27
Ω_R = 0
Ω_λ = 0.73
H = 71 km/s/Mpc
Anyone care to try out the integral?
Sorry folks. I have been asked to leave this forum by Greg Bernhardt, the owner.Originally posted by cragwolf
[zz)]
Hey chroot!
CHROOT!
Sorry to wake you up, but it's your turn to ask a question.
Originally posted by chroot
Sorry folks. I have been asked to leave this forum by Greg Bernhardt, the owner.
- Warren
Originally posted by Nicool003
Hey guys sorry I haven't been around this thread much! I will be though! To get back on topic how about the person that asked the question to ask another one...
~700 million tons of hydrogen.Originally posted by axeeonn
Ok, let's try to get this rolling agian...
How many kilograms of hydrogen is converted to He in our sun per second?
Originally posted by damgo
Cool. Okay, the LIGO project is designed to detect gravitational waves from space by measuring the change in distance between two objects -- a laser and a far-away mirror -- as the gravitational wave passes by.
1) For an expected incoming gravitational wave, by what percentage will it alter distances as it passes by? (order of magnitude)
*An E-18 meter change over a length of 4000 meters. The fraction is 0.25 x 10^-21. This is 0.25 x 10^-19 percent.*
2) How long are the LIGO interferometer arms? (distance from laser to mirror)
*4000 meters*
3) So what amount of change in distance must LIGO be sensitive to, in order to detect gravitation waves?
Originally posted by damgo
^^^ yup... it's pretty amazing, no? Your go!
Cool. Ok, more Black Hole stuff.Originally posted by marcus
Labguy
Right you are! Your go.
Originally posted by Labguy
Cool. Ok, more Black Hole stuff.
The "original" Schwarzschild Radius calculated by Schwartzchild, Oppenheimer and many others was based on MASS, gravity, c and not much else. Later, Kerr and Newman added other properties to be considered. So now we have the "accepted" Kerr-Newman Black Hole.
QUESTION:
(A) What is the difference in the formula (therefore size) of the Event Horizon in a Schwarzschild Black Hole vs. a Kerr-Newman Black Hole??
(B) What "property" did Kerr add to the static Black Hole?
(C) What "property" did Newman add to the static Black Hole?
B and C are correct. There is one more property that a BH can have, and that is a magnetic field. But, this is only true with an accreting BH, so your answer is still correct.(B) and (C)-----Kerr added spin and Newman added charge
(and that does it because mass spin and charge are the only properties the thing can have)
The key words here are "where r is 2GM/c^2, the usual Schw. radius. Correct again. The event horizon radius is the same for a static or rotating Black Hole!(A)----I think I have seen that the event horizon radius r+ is given by a formula like this:
r+ = (r/2) + sqrt[ (r/2)^2 - a^2 - Q^2)
where r is 2GM/c^2, the usual Schw. radius. Also Q is the charge and a is an angular momentum term J/Mc called the specific angular momentum normalized by c.
You already knew all the answers here! Too quick for me; at least let one of my questions last more than an hour or two...[/B]
Originally posted by marcus
You can rely on it! I think it's my turn so here is one about the Gamma Ray Burst of March 29 of this year. It was a big one apparently so there was a lot about it on the web. I am not quite sure how they rate those things---either by the gamma ray burst itself, which only satellite sensors can detect---or by the optical afterglow. In this case the optical afterglow was visible to the naked eye during the first minute or so I think. Anyway it was considered notable for whatever reason. My question is:
How far away was it and in what constellation did it appear?
Originally posted by screwball
-it was a supernova in the constellation Leo
-i looked it up and it was about 2 billion light years away
very cool, they said the gamma ray burst out did the entire universe for about 30 sec in gamma rays
Originally posted by marcus
Leo was where, and so they did! Your go.
Originally posted by screwball
ok thanks![]()
i don't have any good questions rite now so ill just put up a simple one to pass my turn off
Pleiades a popular cluster is also know as "the Seven Sisters". But when viewed with the nakid eye on a fairly good night you can only count six. With a telescope or binoculars of coarse you can see many more than seven.
the question is
~If only six stars are viewable with the nakid eye why would people of ancient times call it "the Seven Sisters"? (there are 2 reasonable explinations for this, either one is fine)
Originally posted by cragwolf
Here are my guesses.
1. One of the stars has decreased in brightness over the years.
2. Light pollution was much less significant back then.
Originally posted by cragwolf
OK, my question is the following: what is meant by the term relaxation time, as applied to agglomerations of stars, e.g. open clusters, globular clusters, galaxies?