- Joined
- Apr 2, 2011
- Messages
- 76
- Reaction score
- 0
Could someone explain why statement I is incorrect? I'm having trouble understanding why "Vobs" would be the real volume and not the ideal volume that is adjusted by subtraction of "nb". Also, how can III be correct and I be incorrect?
7. Which of the following statements is/are valid?
I. The ideal volume is greater than the real volume.
II. As the value of the b term increases, the size of the molecule decreases.
III. An ideal gas has both the a and b terms equal to zero.
A. I only
B. I and III only
C. II and III only
D. III only
D is the best answer. To obtain the ideal volume, the nb term (representing the molecules collective volume) is subtracted from the real volume. This means that the real volume is greater than the ideal volume, hence option I is false. Table 1 shows that as the atom (or molecule) becomes larger, the value for the b correction term is increasing. This is logical, considering that the correction for molecular volume must be larger as the molecule gets larger. This makes option II a false statement. If the a and b terms are equal to 0, then the correction terms in the van der Waals equation drop out, which then reduces the equation to PV = nRT, the ideal gas equation. If the value of a and b are equal to 0, then the gas must be ideal. This makes option III alone valid. The best answer is D.
7. Which of the following statements is/are valid?
I. The ideal volume is greater than the real volume.
II. As the value of the b term increases, the size of the molecule decreases.
III. An ideal gas has both the a and b terms equal to zero.
A. I only
B. I and III only
C. II and III only
D. III only
D is the best answer. To obtain the ideal volume, the nb term (representing the molecules collective volume) is subtracted from the real volume. This means that the real volume is greater than the ideal volume, hence option I is false. Table 1 shows that as the atom (or molecule) becomes larger, the value for the b correction term is increasing. This is logical, considering that the correction for molecular volume must be larger as the molecule gets larger. This makes option II a false statement. If the a and b terms are equal to 0, then the correction terms in the van der Waals equation drop out, which then reduces the equation to PV = nRT, the ideal gas equation. If the value of a and b are equal to 0, then the gas must be ideal. This makes option III alone valid. The best answer is D.