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6 answers

Ideal gas, V increases 4/3 or 1.333 times

PV = nRT

V = (nR)*(T/P) so assuming nR remains constant, the ratio of T/P is how many times V decreases or increases

2006-07-23 15:41:07 · answer #1 · answered by ic3d2 4 · 1 0

It will increase to 4/3 of its original volume.

2006-07-23 22:41:13 · answer #2 · answered by zee_prime 6 · 0 0

I'd use the Combined Gas Law: P1 x V1 / T1 = P2 x V2 / T2.

The question states that T2 = 4T1 and that P2 = 3P1. Make the substitutions and solve for V2 in terms of V1.

2006-07-24 02:54:15 · answer #3 · answered by rb42redsuns 6 · 0 0

Volume would increase 4/3 times, i.e. 33.3% larger

2006-07-23 22:46:35 · answer #4 · answered by Swaminathan A 1 · 0 0

let's take a look at your basic gas equation

pV = nRT

n is constant as it is dependant on the amount of gas present.

Thus we solve for V

V = nRT/p

V_1 = nR(T_1/p_1)

V_2 = nR(4T_1/3p_1)<--- from your question

Thus,

V_2 = (4/3)nR(T_1/p_1) or (4/3) V_1

The factor is 4/3 the initial volume.

2006-07-23 22:43:18 · answer #5 · answered by polloloco.rb67 4 · 0 0

using the ideal gas equation. pv=rt. it would then be pv=t since r is a constant. and v= 4/3

2006-07-23 22:43:10 · answer #6 · answered by marcos m 2 · 0 0

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