Halving the Kelvin temperature of a gas in a rigid container decreases the gas pressure by one half. A. True B. False @Somy
i think its true
well prove it i'll give you the initial formula and u play with it and see what u get k? so PV=nRT here u go make pressure as a subject and see what you get
when you use pressure in a sequence like this, with no numbers i get kinda confuzzled
hmm so u can't play with a formula when it has no numbers?
it messes me up a tad
okaaay actually u should learn to do it this way as its actually muuuuuch easier look \(\huge P\times V = n \times R \times T\) this is how you initially see it so imagine they are numbers what would you do if you want ONLY P on the left side? you would divide nRT BY V right? so \(\huge P = \frac {n \times R \times T}{V}\)
so now can you try it but this time make T as subject?
PV=nRT and nRT=PV is exactly same thing so do like i did
so its false?
try it you'll see
look a the formula P= nRT/V if you were to halve T which means T/2 wouldn't your Pressure also decrease? just take a look at it
as the temperature of an enclosed gas decreases, the particles move more slowly and have less kinetic energy. They strike the container walls with less force. Halving the Kelvin temperature of a gas in a rigid container decreases the gas pressure by half. P1/T1=P2/T2 P1=1 atm T1=298 Kelvin T2=149 P2=?? P2=149*1/298=0.5 so the statement is true
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