A moonshiner makes the error of filling a glass jar to the brim and capping it tightly. The moonshine expands more than the glass when it warms up, in such a way that the volume increases by 0.4% (that is, AV/V = 4 x 10-3) relative to the space available. Calculate the force exerted by the moonshine per square centimeter if the bulk modulus is 1.8 x 109 N/m2, assuming the jar does not break. N/cm2 In view of your answer, do you think the jar survives? (Hint: How many atmospheres is this?) O No O Yes
A moonshiner makes the error of filling a glass jar to the brim and capping it tightly. The moonshine expands more than the glass when it warms up, in such a way that the volume increases by 0.4% (that is, AV/V = 4 x 10-3) relative to the space available. Calculate the force exerted by the moonshine per square centimeter if the bulk modulus is 1.8 x 109 N/m2, assuming the jar does not break. N/cm2 In view of your answer, do you think the jar survives? (Hint: How many atmospheres is this?) O No O Yes
Related questions
Question
![**Transcription:**
A moonshiner makes the error of filling a glass jar to the brim and capping it tightly. The moonshine expands more than the glass when it warms up, in such a way that the volume increases by 0.4% (that is, ΔV/V₀ = 4 x 10⁻³) relative to the space available. Calculate the force exerted by the moonshine per square centimeter if the bulk modulus is 1.8 x 10⁹ N/m², assuming the jar does not break.
\[ \boxed{\phantom{N/cm²}} \]
In view of your answer, do you think the jar survives? (Hint: How many atmospheres is this?)
○ No
○ Yes](/v2/_next/image?url=https%3A%2F%2Fcontent.bartleby.com%2Fqna-images%2Fquestion%2F23bc2ee0-49f1-4bca-ba58-c83869cfa2d9%2Fd1ea6d6e-45fd-49ff-a9a8-6af605689b79%2Fysybsy_processed.jpeg&w=3840&q=75)
Transcribed Image Text:**Transcription:**
A moonshiner makes the error of filling a glass jar to the brim and capping it tightly. The moonshine expands more than the glass when it warms up, in such a way that the volume increases by 0.4% (that is, ΔV/V₀ = 4 x 10⁻³) relative to the space available. Calculate the force exerted by the moonshine per square centimeter if the bulk modulus is 1.8 x 10⁹ N/m², assuming the jar does not break.
\[ \boxed{\phantom{N/cm²}} \]
In view of your answer, do you think the jar survives? (Hint: How many atmospheres is this?)
○ No
○ Yes
Expert Solution
Step 1
The bulk modulus is given by,
given that,
Step by step
Solved in 3 steps
