A small bubble rises from the bottom of a lake where the temperature and presssure are `6^(@)C` and 4atm. To the water surface, where the temperature is `25^(@)C` and pressure is 1 atm. Calculate the final volume in (ml) of the bubble, if its initial volume is 1.5 mL.

A small bubble rises from the bottom of a lake, where the temperature and pressure are 8^(@)C and 6.0 atm , to the water's surface, where the temperature is 25^(@)C and pressure is 1.0 atm . Calculate the final volume of the bubble if its initial volume was 2mL .

A small bubble rises from the bottom of a lake, where the temperature and pressure are 8^(@)C and 6.0 atm , to the water's surface, where the temperature is 25^(@)C and pressure is 1.0 atm . Calculate the final volume of the bubble if its initial volume was 2mL .

A small bubble rises from the bottom of a lake, where the temperature and pressure are 8^(@)C and 6.0 atm , to the water's surface, where the temperature is 25^(@)C and pressure is 1.0 atm . Calculate the final volume of the bubble if its initial volume was 2mL .

A small bubble rises from the bottom of a lake, where the temperature and pressure are 8^(@) C and 6.4 atm , to the surface of the water , where the temperature is 25^(@) C and pressure is 1.0 atm . Calculate the final volume ("in mL") of the bubble if its initial volume was 2.1 mL . Strategy : The amount of gas in the bubble remains constant (n_(1) = n_(2)) but there is a change in all the three quantities p , V , and T . This suggests that we use the combined gas law. We tabulate what is known and what is asked for , solve the combined gas law for the unknown quantity V_(2) and substitute the known values.

An air bubble of volume 0.21 cm^3 at the bottom of a water tank, at 5^(@)C and 3 atm pressure, rises to the surface where the temperature is 25^(@)C and pressure is 1 atm. What will be the volume of the bubble when it reaches the surface?