Damn, 2002 SE wheels/tires weigh 50lb's a piece!
Damn, 2002 SE wheels/tires weigh 50lb's a piece!
I removed them today to put my RSB on and damn these suckers are heavy! So I put them on the scale and I was right, 50lb's each. It's like nissan is trying to perpicly slow down the 02 maxima so the altima will look better{speed wise of course}. It would be interresting to see how much the 02 SE Altima rims/tires weigh, anyone know? How about 2001 17' SE maxima wheels?
I thought my 17' Chrome bangers where real heavy at 43lb's..
I thought my 17' Chrome bangers where real heavy at 43lb's..
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Re: Damn, 2002 SE wheels/tires weigh 50lb's a piece!
Originally posted by emax95
I removed them today to put my RSB on and damn these suckers are heavy! So I put them on the scale and I was right, 50lb's each. It's like nissan is trying to perpicly slow down the 02 maxima so the altima will look better{speed wise of course}. It would be interresting to see how much the 02 SE Altima rims/tires weigh, anyone know? How about 2001 17' SE maxima wheels?
I thought my 17' Chrome bangers where real heavy at 43lb's..
I removed them today to put my RSB on and damn these suckers are heavy! So I put them on the scale and I was right, 50lb's each. It's like nissan is trying to perpicly slow down the 02 maxima so the altima will look better{speed wise of course}. It would be interresting to see how much the 02 SE Altima rims/tires weigh, anyone know? How about 2001 17' SE maxima wheels?
I thought my 17' Chrome bangers where real heavy at 43lb's..
Re: Re: Damn, 2002 SE wheels/tires weigh 50lb's a piece!
Originally posted by RussMaxManiac
Yep, thats what mine weighed a long time ago when I posted it! hehe
Yep, thats what mine weighed a long time ago when I posted it! hehe
Greg, it look's like the weight is pretty close then. Thanks
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Re: Re: Re: Damn, 2002 SE wheels/tires weigh 50lb's a piece!
Originally posted by emax95
You do realise the 2002 SE rims are different from your 2K1 SE rims, correct? Now I have to ask, how did you post the weight of the new 6 spoke SE rims a year ago?
Greg, it look's like the weight is pretty close then. Thanks
You do realise the 2002 SE rims are different from your 2K1 SE rims, correct? Now I have to ask, how did you post the weight of the new 6 spoke SE rims a year ago?
Greg, it look's like the weight is pretty close then. Thanks
Originally posted by medicsonic
No, I have 225/45-17s.
No, I have 225/45-17s.
Originally posted by dmbmaxima88
and don't forget about the MOLE, if you have any gas at a certain PSI it will contain the same MASS of particals thus the same weight. helium or hydrogen or AIR at 31PSI all weighs the same.
and don't forget about the MOLE, if you have any gas at a certain PSI it will contain the same MASS of particals thus the same weight. helium or hydrogen or AIR at 31PSI all weighs the same.
Originally posted by medicsonic
Steve, you looked that up, didn't you...
Steve, you looked that up, didn't you...
Originally posted by dmbmaxima88
no i have a VERY good memory. i get complimented on it all the time. i dont even write my orders down at friendly's, i'm a waiter to all those that didn't know. that's all i ever hear from people at work, OMG, your not writing any of this down, wow that's impressive. then i get locked in a conversation with them. i never even studied through high school, never.
no i have a VERY good memory. i get complimented on it all the time. i dont even write my orders down at friendly's, i'm a waiter to all those that didn't know. that's all i ever hear from people at work, OMG, your not writing any of this down, wow that's impressive. then i get locked in a conversation with them. i never even studied through high school, never.
Stereodude
Originally posted by medicsonic
He has two jobs, works in a bank too.
He has two jobs, works in a bank too.
Stereodude
Originally posted by medicsonic
He has two jobs, works in a bank too.
He has two jobs, works in a bank too.
Re: Damn, 2002 SE wheels/tires weigh 50lb's a piece!
Do you wanna sellum? Where did you get them from?
Originally posted by emax95
I removed them today to put my RSB on and damn these suckers are heavy! So I put them on the scale and I was right, 50lb's each. It's like nissan is trying to perpicly slow down the 02 maxima so the altima will look better{speed wise of course}. It would be interresting to see how much the 02 SE Altima rims/tires weigh, anyone know? How about 2001 17' SE maxima wheels?
I thought my 17' Chrome bangers where real heavy at 43lb's..
I removed them today to put my RSB on and damn these suckers are heavy! So I put them on the scale and I was right, 50lb's each. It's like nissan is trying to perpicly slow down the 02 maxima so the altima will look better{speed wise of course}. It would be interresting to see how much the 02 SE Altima rims/tires weigh, anyone know? How about 2001 17' SE maxima wheels?
I thought my 17' Chrome bangers where real heavy at 43lb's..
i was gonna keep my stock 17's because well they look decent and are already 17's but i think i might be in for more than just tires in the spring. we'll see how the money is, but i know these re92's HAVE to go and prolly the rims too.
Re: Re: Damn, 2002 SE wheels/tires weigh 50lb's a piece!
Originally posted by rocketshipon19"
Do you wanna sellum? Where did you get them from?
Do you wanna sellum? Where did you get them from?
. BTW I don't wanna sell them.
Originally posted by dmbmaxima88
and don't forget about the MOLE, if you have any gas at a certain PSI it will contain the same MASS of particals thus the same weight. helium or hydrogen or AIR at 31PSI all weighs the same.
and don't forget about the MOLE, if you have any gas at a certain PSI it will contain the same MASS of particals thus the same weight. helium or hydrogen or AIR at 31PSI all weighs the same.
Originally posted by dmbmaxima88
ummm, no
ummm, no
so according to what you said, a balloon filled with helium/hydrogen would weigh the SAME as a balloon filled with air... therefore it wouldn't float/rise up (assuming both balloons are at the same pressure and volume)...
a mole is NOT a measure of mass.. it's an actual number (just like a dozen is equal to 12). A mole is equal to 6.022 x 10^23 (that's 10 to the 23rd power) particles, or Avogadro's number. Therefore one mole of ANY gas is equal to that number, regardless of how heavy/light the molecules in that gas may be. So given I have one mole of pure hydrogen gas (hydrogen being the lightest of all elements) in one balloon and one mole of a gas heavier/more dense than air (like some bromine gases) in a balloon of equal volume and pressure; the balloon filled with hydrogen would rise up (because it is lighter than air) and the balloon filled with the bromine gas would sink and stay on the ground (because it is heavier than air).
The volume that one mole of gas takes up is called the molar volume.
Now, in the ideal gas laws, variabls such as pressure, volume, and temperature and moles of a certain amount of gas are all related to an independent constant, i.e. since they are ideal gases, the properties of pressure of volume will be equal to a constant and do NOT depend on the nature of the gas.
This is proven in Boyle's law of ideal gases:
PV=k, where P is pressure in PSI, V is volume in liters, and k is a constant, in this case equal to about 1.206 PSIxL.
at 31 PSI:
PV=k
V=k/P
V= 1.206/31= 0.0389 L
so at 31 PSI, air, hydrogen, and helium will take up 0.0389 liters of volume at standard temperature (zero degrees Celsius)
now to take into account that we're not at standard temperature, say we're at like, ummm, 60 degrees Fahrenheit, or maybe about 16 degrees Celsius (I think), that the tires are inflated to 32 PSI, and that a tire has a volume of, say... umm ( I have NO clue so I'll guess) about 12 liters.
Using the ideal gas law:
PV = nRT (where n is the # of moles, R is a constant, and T is the temperature; I will convert the pressure from PSI to mm mercury and use the temperature in Kelvin)
PV = nRT
n = (PV)/(RT)
n = (1603 mmHg x 12 L)/(62.4 x 289 K)
n = 10.67 moles of gas
now say we have three of these tires (all of equal weight and volume), one filled with air (molecular weight of 29 grams/mol), one with hydrogen (MW of 1 g/mol) and one with helium (MW = 4 g/mol).
moles = grams/molecular weight, for any chemical compound:
n = g/mw
Air:
g = (n)(mw)
g = 10.67 (29)
total weight= 309.4 grams + 50 lbs (weight of tire and rim)
= 309.4 g + 22680 g = 22989.4g, or 23kg
Helium:
g = 10.67 (4)
g = 42.7 grams
total weight= 42.7g + 22680g = 22722.7g or 22.722kg
Hydrogen:
g = 10.67 (1)
g = 10.67
total weight= 10.67g + 22680g = 22690.67g or 22.691 kg
therefore, in order of weight:
hydrogen filled tires are lighter than helium filled tires, and both are lighter than tires filled with air...
*phew!*
Originally posted by medicsonic
I'll let you correct your rahter large mistake.
I'll let you correct your rahter large mistake.
oops! sorry:
at 31 PSI:
PV=k
P/k = V
31/1.206 = V
V = 25.7 liters
is wrong...
should be:
PV=k
V=k/P
V= 1.206/31= 0.0389 L so it's a much smaller number and therefore makes sense... one mole of gas at that kind of pressure could not possibly take up 25.7 liters
but that still has no bearing on what I wrote. Sorry, I was in a hurry (late for class!)
Originally posted by sardarg89
yeah they would... well okay don't think I'm a pedantic d[ck, but this useless crap has been forced into my head so much that I have to let it out someplace before i burst.
so according to what you said, a balloon filled with helium/hydrogen would weigh the SAME as a balloon filled with air... therefore it wouldn't float/rise up (assuming both balloons are at the same pressure and volume)...
a mole is NOT a measure of mass.. it's an actual number (just like a dozen is equal to 12). A mole is equal to 6.022 x 10^23 (that's 10 to the 23rd power) particles, or Avogadro's number. Therefore one mole of ANY gas is equal to that number, regardless of how heavy/light the molecules in that gas may be. So given I have one mole of pure hydrogen gas (hydrogen being the lightest of all elements) in one balloon and one mole of a gas heavier/more dense than air (like some bromine gases) in a balloon of equal volume and pressure; the balloon filled with hydrogen would rise up (because it is lighter than air) and the balloon filled with the bromine gas would sink and stay on the ground (because it is heavier than air).
The volume that one mole of gas takes up is called the molar volume.
Now, in the ideal gas laws, variabls such as pressure, volume, and temperature and moles of a certain amount of gas are all related to an independent constant, i.e. since they are ideal gases, the properties of pressure of volume will be equal to a constant and do NOT depend on the nature of the gas.
This is proven in Boyle's law of ideal gases:
PV=k, where P is pressure in PSI, V is volume in liters, and k is a constant, in this case equal to about 1.206 PSIxL.
at 31 PSI:
PV=k
V=k/P
V= 1.206/31= 0.0389 L
so at 31 PSI, air, hydrogen, and helium will take up 0.0389 liters of volume at standard temperature (zero degrees Celsius)
now to take into account that we're not at standard temperature, say we're at like, ummm, 60 degrees Fahrenheit, or maybe about 16 degrees Celsius (I think), that the tires are inflated to 32 PSI, and that a tire has a volume of, say... umm ( I have NO clue so I'll guess) about 12 liters.
Using the ideal gas law:
PV = nRT (where n is the # of moles, R is a constant, and T is the temperature; I will convert the pressure from PSI to mm mercury and use the temperature in Kelvin)
PV = nRT
n = (PV)/(RT)
n = (1603 mmHg x 12 L)/(62.4 x 289 K)
n = 10.67 moles of gas
now say we have three of these tires (all of equal weight and volume), one filled with air (molecular weight of 29 grams/mol), one with hydrogen (MW of 1 g/mol) and one with helium (MW = 4 g/mol).
moles = grams/molecular weight, for any chemical compound:
n = g/mw
Air:
g = (n)(mw)
g = 10.67 (29)
total weight= 309.4 grams + 50 lbs (weight of tire and rim)
= 309.4 g + 22680 g = 7017192g, or 7017.192 kg
Helium:
g = 10.67 (4)
g = 42.7 grams
total weight= 42.7g + 22680g = 968436 g or 968.436 kg
Hydrogen:
g = 10.67 (1)
g = 10.67
total weight= 10.67g + 22680g = 22690.67g or 22.691 kg
therefore, in order of weight:
hydrogen filled tires are lighter than helium filled tires, and both are lighter than tires filled with air...
*phew!*
yeah they would... well okay don't think I'm a pedantic d[ck, but this useless crap has been forced into my head so much that I have to let it out someplace before i burst.
so according to what you said, a balloon filled with helium/hydrogen would weigh the SAME as a balloon filled with air... therefore it wouldn't float/rise up (assuming both balloons are at the same pressure and volume)...
a mole is NOT a measure of mass.. it's an actual number (just like a dozen is equal to 12). A mole is equal to 6.022 x 10^23 (that's 10 to the 23rd power) particles, or Avogadro's number. Therefore one mole of ANY gas is equal to that number, regardless of how heavy/light the molecules in that gas may be. So given I have one mole of pure hydrogen gas (hydrogen being the lightest of all elements) in one balloon and one mole of a gas heavier/more dense than air (like some bromine gases) in a balloon of equal volume and pressure; the balloon filled with hydrogen would rise up (because it is lighter than air) and the balloon filled with the bromine gas would sink and stay on the ground (because it is heavier than air).
The volume that one mole of gas takes up is called the molar volume.
Now, in the ideal gas laws, variabls such as pressure, volume, and temperature and moles of a certain amount of gas are all related to an independent constant, i.e. since they are ideal gases, the properties of pressure of volume will be equal to a constant and do NOT depend on the nature of the gas.
This is proven in Boyle's law of ideal gases:
PV=k, where P is pressure in PSI, V is volume in liters, and k is a constant, in this case equal to about 1.206 PSIxL.
at 31 PSI:
PV=k
V=k/P
V= 1.206/31= 0.0389 L
so at 31 PSI, air, hydrogen, and helium will take up 0.0389 liters of volume at standard temperature (zero degrees Celsius)
now to take into account that we're not at standard temperature, say we're at like, ummm, 60 degrees Fahrenheit, or maybe about 16 degrees Celsius (I think), that the tires are inflated to 32 PSI, and that a tire has a volume of, say... umm ( I have NO clue so I'll guess) about 12 liters.
Using the ideal gas law:
PV = nRT (where n is the # of moles, R is a constant, and T is the temperature; I will convert the pressure from PSI to mm mercury and use the temperature in Kelvin)
PV = nRT
n = (PV)/(RT)
n = (1603 mmHg x 12 L)/(62.4 x 289 K)
n = 10.67 moles of gas
now say we have three of these tires (all of equal weight and volume), one filled with air (molecular weight of 29 grams/mol), one with hydrogen (MW of 1 g/mol) and one with helium (MW = 4 g/mol).
moles = grams/molecular weight, for any chemical compound:
n = g/mw
Air:
g = (n)(mw)
g = 10.67 (29)
total weight= 309.4 grams + 50 lbs (weight of tire and rim)
= 309.4 g + 22680 g = 7017192g, or 7017.192 kg
Helium:
g = 10.67 (4)
g = 42.7 grams
total weight= 42.7g + 22680g = 968436 g or 968.436 kg
Hydrogen:
g = 10.67 (1)
g = 10.67
total weight= 10.67g + 22680g = 22690.67g or 22.691 kg
therefore, in order of weight:
hydrogen filled tires are lighter than helium filled tires, and both are lighter than tires filled with air...
*phew!*
Air+tire+rim=22989.4 or 22.989 Kg/50.58lbs
He+tire+rim=22722.7 or 22.723 Kg/49.99lbs
H+tire+rim=22690.67 or 22.691 Kg/49.92lbs
This seems to be a weight loss that would be not worth the effort.
1/2 lbs at the wheels at best, remove your spare tire at the track and you would see greater performance gains.
My .02







