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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 0.3% (that is, AV/Vo = 3 x 103) relative to the space available. Calculate the force exerted by the moonshine per square centimeter if the bulk modulus is 1.5 x 10° N/m?, 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 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 0.3% (that is, AV/Vo = 3 x 103) relative to the space available. Calculate the force exerted by the moonshine per square centimeter if the bulk modulus is 1.5 x 10° N/m?, 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 Yes

College Physics
College Physics
11th Edition
ISBN:9781305952300
Author:Raymond A. Serway, Chris Vuille
Publisher:Raymond A. Serway, Chris Vuille
Chapter1: Units, Trigonometry. And Vectors
Section: Chapter Questions
Problem 1CQ: Estimate the order of magnitude of the length, in meters, of each of the following; (a) a mouse, (b)...
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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 0.3% (that is, ΔV/V₀ = 3 × 10⁻³) relative to the space available. Calculate the force exerted by the moonshine per square centimeter if the bulk modulus is \(1.5 \times 10^9\) N/m², assuming the jar does not break. \[ \boxed{\phantom{N/cm²}} \] N/cm² In view of your answer, do you think the jar survives? (Hint: How many atmospheres is this?) - ○ Yes - ○ No
Transcribed Image Text: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 0.3% (that is, ΔV/V₀ = 3 × 10⁻³) relative to the space available. Calculate the force exerted by the moonshine per square centimeter if the bulk modulus is \(1.5 \times 10^9\) N/m², assuming the jar does not break. \[ \boxed{\phantom{N/cm²}} \] N/cm² In view of your answer, do you think the jar survives? (Hint: How many atmospheres is this?) - ○ Yes - ○ No
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