Scientists in the late 1800’s noted relationships between many of the state variables related to gases (pressure, volume, temperature), and the number of gas particles in the sample being studied.  They knew that it was easier to study relationships if they varied only two parameters at a time and “fixed” (held constant) the others.  Use the simulation to explore these relationships.   Variables Constant Parameters Relationship Proportionality (see hint below) pressure, volume     directly proportional or inversely proportional volume, temperature     directly proportional or inversely proportional volume, number of gas particles     directly proportional or inversely proportional   Hint: A pair of variables is directly proportional when they vary in the same way (one increases and the other also increases).  A pair of variables is inversely proportional when they vary in opposite ways (one increases and the other decreases).  Label each of your relationships in the table above as directly or inversely proportional.

Principles of Modern Chemistry
8th Edition
ISBN:9781305079113
Author:David W. Oxtoby, H. Pat Gillis, Laurie J. Butler
Publisher:David W. Oxtoby, H. Pat Gillis, Laurie J. Butler
Chapter12: Thermodynamic Processes And Thermochemistry
Section: Chapter Questions
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Part IV:  Relationships Between Gas Variables

 

Scientists in the late 1800’s noted relationships between many of the state variables related to gases (pressure, volume, temperature), and the number of gas particles in the sample being studied.  They knew that it was easier to study relationships if they varied only two parameters at a time and “fixed” (held constant) the others.  Use the simulation to explore these relationships.

 

Variables

Constant Parameters

Relationship

Proportionality

(see hint below)

pressure, volume

 

 

directly proportional

or

inversely proportional

volume, temperature

 

 

directly proportional

or

inversely proportional

volume, number of gas particles

 

 

directly proportional

or

inversely proportional

 

Hint: A pair of variables is directly proportional when they vary in the same way (one increases and the other also increases).  A pair of variables is inversely proportional when they vary in opposite ways (one increases and the other decreases).  Label each of your relationships in the table above as directly or inversely proportional.

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