A balloon is inflated with hydrogen gas to a volume of 2.00L at a pressure of...

Question

Question

science chemistry

Answer 1

Similar Homework Help Questions

A balloon containing 4.00 moles of N2 gas has a volume of 0.750 L at a...

A balloon containing 4.00 moles of N2 gas has a volume of 0.750 L at a pressure of 1.00 atm and a temperature of 27°C. What will the new volume of the balloon be, in liters, if the pressure is doubled to 2.00 atm, the temperature is increased to 127°C, and 1.50 moles of N2 is removed from the balloon? On an airliner, an inflated toy has a volume of 0.310 L at 25°C and 745 mmHg. During flight, the...
A balloon filled with hydrogen gas had a volume of 45000 L at a pressure of...

A balloon filled with hydrogen gas had a volume of 45000 L at a pressure of 760 mmHg and a temperature of 0 ∘C. When the balloon reached an altitude of 1000 m, the pressure was 608 mmHg and the temperature was − 9 ∘C. What was the volume in liters of the balloon at these conditions, if the amount of gas does not change?
A balloon filled with hydrogen gas had a volume of 29000 L at a pressure of...

A balloon filled with hydrogen gas had a volume of 29000 L at a pressure of 760 mmHg and a temperature of 0 ∘C. When the balloon reached an altitude of 1000 m, the pressure was 598 mmHg and the temperature was − 7 ∘C. What was the volume in liters of the balloon at these conditions, if the amount of gas does not change?

A balloon is inflated to a volume of 7.5L on a day when the atmospheric pressure...

A balloon is inflated to a volume of 7.5L on a day when the atmospheric pressure is 765 mmHg. The next day, as a storm front arrives, the atmospheric pressure drops to 741 mmHg .Assuming the temperature remains constant, what is the new volume of the balloon, in liters? V=
9. A weather balloon is inflated to a volume of 28.5 L at a pressure of...

9. A weather balloon is inflated to a volume of 28.5 L at a pressure of 748 mmHg and temperature of 28.0°C. The balloon rises in the atmosphere to an altitude of 25,000 feet, where the pressure is 385 mmHg and the temperature is-15°C. Assuming the balloon can freely expand, calculate the volume of the balloon at this altitude
A helium-filled balloon at 1.00 atm pressure has a volume of 1.200 L. It is placed...

A helium-filled balloon at 1.00 atm pressure has a volume of 1.200 L. It is placed in a freezer and its volume decreases, stopping at 1.010 L. (Assume that the static internal and external pressures are equal, that the balloon contains only helium, and helium behaves as an ideal gas.) Calculate ΔE for the gas in the balloon.

A helium-filled balloon at 1.00 atm pressure has a volume of 1.320 L. It is placed...

A helium-filled balloon at 1.00 atm pressure has a volume of 1.320 L. It is placed in a freezer and its volume decreases, stopping at 0.990 L. (Assume that the static internal and external pressures are equal, that the balloon contains only helium, and helium behaves as an ideal gas.) Calculate ΔE for the gas in the balloon.
An inflated balloon has a volume of 6.0 l at sea level 1.0 atm and is...

An inflated balloon has a volume of 6.0 l at sea level 1.0 atm and is allowed to ascend until the pressure is 0.45 atm. during ascent, the temperature of the gas falls from 22 c to -21 c. calculate the volume of the ballon at its final altitude?
A weather balloon is inflated to a volume of 28.5 L at a pressure of 742...

A weather balloon is inflated to a volume of 28.5 L at a pressure of 742 mmHg and a temperature of 30.4 ∘C. The balloon rises in the atmosphere to an altitude where the pressure is 360. mmHg and the temperature is -15.9 ∘C. Assuming the balloon can freely expand, calculate the volume of the balloon at this altitude.

A weather balloon is inflated to a volume of 30.0 L at a pressure of 749...

A weather balloon is inflated to a volume of 30.0 L at a pressure of 749 mmHg and a temperature of 23.3 ∘C. The balloon rises in the atmosphere to an altitude where the pressure is 370. mmHg and the temperature is -13.0 ∘C. Assuming the balloon can freely expand, calculate the volume (L) of the balloon at this altitude.