Chemistry doubt?????
this is the math section though...
@Kainui Ask him about chem :)
A balloon containing 1 mole air at 1 atm initiallyis filled further with air till pressure increases to 4 atm. The initial diameter of the ballon is 1m and the pressure at each stage is proportion to diameter of the balloon. How many moles of air are needed to change the pressure to 4atm
@iambatman hlp
|dw:1405321211723:dw|
@goformit100 not a spam
SPAM^
yeah
p1vi/n1=p2v2/n2
r_2^3=1/32
Post Question in correct section
but there are not many people in chemistry section
@Kainui hlp a chemistry question
So You are SPAMMING Simply Sir.
\[\frac{ P_1V_i }{ n_1 }=\frac{ P_2V_f }{ n_2}\]?
yes i used the same
check the answer @Johnbc
Diameter of balloon is proportional to the pressure at each stage. \[D \alpha P_F\]\[Dk=P_f\]
yes
\[V = \frac{ 4 }{ 3 } \pi r^2\] Diameter = 2radius Radius = Diameter/2
yes
Sir, Please Close the question.
@goformit100 u should take a sleep
Post the Question in the correct Section. Sir Please Close the Question Here.....
What would Saxon do here? why did you tag her?????
yes i posted it in chemistry section but no one was there to solve my query @goformit100
WWSD What Would Saxon Do
@Johnbc hlp doing me the question
But You are breaking the Code of Conduct of the Site. We May Report you For Not Understanding the importance of posting question in the correct Section.
@kanwal32 Sir Please Close the Question.
i will do sfter getting the solution
Saying that Dk = 4 and half of that is the diameter\[\frac{ 4 \pi (\frac{ 1 }{2 })^2 }{ 3 } = \frac{ 4(\frac{ 4 }{ 3 } \pi (1k/2)^2) }{ n^2 }\]
yes
You have 2 variables and 1 equation
cancelling 4/3pi on both the sides
yes @Johnbc
We can try it that way so if we leave all variables and cancel we have:\[r_i^2= \frac{ 4r_f^2 }{ n_2 }\]
its r^3
i think @Johnbc
right r^3 but you still have 2 variables because Dk = P2
So you need to solve for k
yes
\[1k= 4\]\[k = 4\]
yeah
radius after is half of dk so it would be\[r =\frac{ 4d }{ 2 } = 2d\]
so you will now have:\[(\frac{ 1 }{ 2 })^3=\frac{ 4(2d)^2 }{ n_2 }\]...
I guess using Dk= P2 we can solve for d at 4 atm D(2) = 4 or D = 2
A balloon containing 1 mole air at 1 atm initiallyis filled further with air till pressure increases to 4 atm. The initial diameter of the ballon is 1m and the pressure at each stage is proportion to diameter of the balloon. How many moles of air are needed to change the pressure to 4atm Let the initial pressure be \(\LARGE P_i\) and final one be \(\LARGE P_f\). Initial Diameter and radius = \(\LARGE D_i\) and \(\LARGE D_f\) respectively. Question says D is directly proportional to P Now if prssure becomes 4 times the normal one then Diameter MUST also become 4 times the normal one. As we now \[\Large V= \frac{4}{3} \pi r^3\] d->4d r->8r As nothing has been specified I assume that the temperautre is constant so we can use Charle's law \[\Large \frac{P_1 V_1}{n_1} = \frac{P_2 V_2}{n_2}\] we need to solve for \(\LARGE n_2\) and we know rest of the stuff. Can you do it now?
gottcha
but the answer is wrong
What is the answer?
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