What is the pressure of a gas in #"atm"# if its pressure is #"85 kPa"#?

2 Answers

I can easily remember that #10^5# Pa is in #1# bar, and I also remember that #1# bar is equal to slightly less than #1# atm, so overall I just remember this:

#1# bar #= 1# atm #* (100000/101325)#

and since there are #10^5# Pa in #1# bar, this becomes:

#cancel(100000 Pa) = "1 atm" * ((cancel(100000 Pa))/(101325 Pa))#

#1 = "1 atm"/"101325 Pa" =># #"101325 Pa" = "1 atm"#

Since there are #101325# Pa in #1# atm, there are #101.325# kPa in #1# atm.

May 19, 2015

#101325 "Pa"=1 "atm"#

#101325 cancel"Pa"# x #(1 "kPa")/(1000 cancel"Pa")=101.325 "kPa"#

Therefore, #101.325 "kPa"=1 "atm"# .

So if you have a gas at a pressure of #85 "kPa"# and want to convert the pressure to atm, you would do the following:

#85cancel"kPa"# x #(1"atm")/(101.325cancel"kPa")=0.84"atm"#