Physics, asked by vagdevibansy, 1 year ago

Diatomic gas at pressure P and volume V is compressed adiabatically to 1/32 times the original volume. Then the final pressure is?​

Answers

Answered by muditgunwal
52

Answer:

for adiabatic process:-

p  {v}^{ \gamma }  = constant

and,

gamma for diatomic gas=7/5

so,

p1 {v1}^{ \gamma }  = p2 {v2}^{ \gamma }

v2 is 1/32 times of v1.

[p1=initial pressure]

[p2=final pressure]

[v2=initial volume]

[v2=final volume]

p2 = p1 { \frac{v1}{v2} }^{ \gamma } . ............(1)

and,

 \frac{v1}{v2}  = 32

 {32}^{7 \div 5}  =  {2}^{7}  = 128. ................(2)

so,from equation (1) and equation (2)

p2=128p1.

According to the question, the pressure will become 128 times the initial pressure P.

plZ MaRK as BrAinLIesT.

HOPE THAT HELPS.

Answered by mkartik784
0

Answer:

128 times than the original volume

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