Pressure Problem: Calculating Gauge Pressure in a Layered Salad Dressing

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The discussion focuses on calculating gauge pressure in a layered salad dressing consisting of cream, oil, and vinegar. The order of layers from top to bottom is identified as oil, cream, and vinegar based on their densities. To calculate gauge pressure at the bottom of the jar, one must determine the absolute pressure by summing the pressures of each liquid layer and then subtracting atmospheric pressure. The correct formula for pressure change is highlighted as density multiplied by gravity and height. Understanding these calculations is essential for accurately determining the gauge pressure in this scenario.
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Homework Statement



A creamy salad dressing is made up of heavy cream, corn oil, and vinegar (as well as a pinch of dry mustard, salt and pepper). You put the cream, oil, and vinegar in a glass jar. The density of the cream is 994 kg/m3, the oil 880 kg/m3, and the vinegar 1000 kg/m3. The salad dressing liquids separate into three layers. (a) What is the order of the layers from top to bottom? (b) If the cream layer is 2.20×10−2 m tall, the oil layer 2.80×10−2 m tall, and the vinegar layer 1.60×10-2 m tall, what is the gauge pressure at the bottom of the jar?

Homework Equations



Patm= 1.013 x 10^5 Pa

P=F/Area or P= Density x gravity x height

The Attempt at a Solution



I got a) Oil, cream, vinegar because the one with the least density would float on top etc.

B confuses me because I don't understand how to calculate Gauge Pressure
 
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Gauge pressure is the absolute pressure minus atmospheric pressure.
 
How would you find absolute with all of those, would you calculate the pressure of each layer, add them together and subtract atmospheric? Or is Atm. not in it already?
 
Meowserkitty said:
How would you find absolute with all of those, would you calculate the pressure of each layer, add them together and subtract atmospheric? Or is Atm. not in it already?

The pressure above the top layer is 1 atm. Your equation for pressure is not correct. It should read

change in pressure over height of layer = density x gravity x height
 
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