It is known that the total quantity within an exponential function (-0.1*t in the previous question)] must be dimensionless. What is the dimension of the constant -0.1 in the previous equation? In a thermodynamic system (like the rocket engine] we have the relationship log(P) = nlog (V) + log(C) where P represents pressure, V represents volume, C is a constant and n is an index. Show that: CV" = P
It is known that the total quantity within an exponential function (-0.1*t in the previous question)] must be dimensionless. What is the dimension of the constant -0.1 in the previous equation? In a thermodynamic system (like the rocket engine] we have the relationship log(P) = nlog (V) + log(C) where P represents pressure, V represents volume, C is a constant and n is an index. Show that: CV" = P
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![It is known that the total quantity within an exponential function (-0.1*t in the previous question)] must
be dimensionless. What is the dimension of the constant -0.1 in the previous equation?
In a thermodynamic system (like the rocket engine] we have the relationship
log(P) = nlog (V) + log(C)
where P represents pressure, V represents volume, C is a constant and n is an index.
Show that:
CV" = P](/v2/_next/image?url=https%3A%2F%2Fcontent.bartleby.com%2Fqna-images%2Fquestion%2Fb2956dc8-b684-4244-88b5-b95e44b63bfe%2Fa7afab27-5c04-4415-8203-6cee8b14a86c%2Fbxfc5f9.jpeg&w=3840&q=75)
Transcribed Image Text:It is known that the total quantity within an exponential function (-0.1*t in the previous question)] must
be dimensionless. What is the dimension of the constant -0.1 in the previous equation?
In a thermodynamic system (like the rocket engine] we have the relationship
log(P) = nlog (V) + log(C)
where P represents pressure, V represents volume, C is a constant and n is an index.
Show that:
CV" = P
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