If the volume of a gas is decreased while keeping the temperature and amount constant, the pressure will increase. The answer is A. Increases.
Using the equation V1/T1 = V2/T2, we have (5.00 L)/(150.0 K) = (10 L)/T2, which can be rearranged to solve for T2: T2 = (10 L)(150.0 K)/(5.00 L) = 300 K. The answer is D. 300 K.
Using the equation P1V1 = P2V2, we have (6 atm)(10.7 L) = (12 atm)V2, which can be rearranged to solve for V2: V2 = (6 atm)(10.7 L)/(12 atm) = 5.35 L. The answer is A. 5.35 L.
The appropriate equation for this problem is P1V1 = P2V2. The answer is D. P1V1 = P2V2.
Using the equation P1V1 = P2V2, we have (6 atm)(10.7 L) = P2(15 L), which can be rearranged to solve for P2: P2 = (6 atm)(10.7 L)/(15 L) = 4.28 atm. The answer is A. 4.28 atm.
Using the combined gas law, we can solve for the new temperature: (3.0 atm)(2.0 L)/(250 K) = (5.0 atm)(1.5 L)/T2. Rearranging to solve for T2 gives T2 = (5.0 atm)(1.5 L)(250 K)/(3.0 atm)(2.0 L) = 312.5 K. The answer is C. 312.5 K.
Using the combined gas law, we can solve for the new temperature: (3.75 atm)(1.25 L)/(275 K) = (0.75 atm)(4.0 L)/T2. Rearranging to solve for T2 gives T2 = (0.75 atm)(4.0 L)(275 K)/(3.75 atm)(1.25 L) = 176 K. The answer is A. 176 K.
If the temperature of a gas is decreased while keeping the pressure and amount constant, the volume will decrease. The answer is B. Decreases.