we can solve this problem with ideal gas equation, which is pv=nRT
where, p=pressure of the container
v=volume of the container
n=number of moles of the gas
R= Universal gas constant
T= temperature in kelvin
If we substitute the values in the first instant in to the equation;(that is before adding the second volume of gas)
1x v =6.36x Rx T----(1)
If we substitute the second set of values( that is after the addition of second gas sample)
p2x v = (6.36+1.28) x Rx T----(2)
note: * since the question doesn't say about a change of temperature
we can assume that the temperature is constant
* Container is said to be rigid so we can assume that the volume is constant.
Divide equation number (1) by (2)
(1x v =6.36x Rx T) ----(1)
____________________
(p2x v = 7.64x Rx T)----(2)
By simplifying these equations you would get
6.36p2 =7.64
p2 = 7.64/6.36
=1.20 atm//
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