Isochoric Processes - Physics
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What is true regarding the work performed by a system whose volume remains constant and undergoes an increase in pressure?
What is true regarding the work performed by a system whose volume remains constant and undergoes an increase in pressure?
To answer this question, it's important to remember how work is defined when dealing with volume and pressure.
The equation for the work done by a gas on its surrounding is as follows.
With this equation in mind, we can see that the only time work is performed is when there is a change in volume. Since we're told in the question stem that the volume remains constant as the pressure is increased, the final volume will be equal to the initial volume. Thus, the 
term will be equal to 
and no work will be performed.
To answer this question, it's important to remember how work is defined when dealing with volume and pressure.
The equation for the work done by a gas on its surrounding is as follows.
With this equation in mind, we can see that the only time work is performed is when there is a change in volume. Since we're told in the question stem that the volume remains constant as the pressure is increased, the final volume will be equal to the initial volume. Thus, the
Compare your answer with the correct one above
What is true regarding the work performed by a system whose volume remains constant and undergoes an increase in pressure?
What is true regarding the work performed by a system whose volume remains constant and undergoes an increase in pressure?
To answer this question, it's important to remember how work is defined when dealing with volume and pressure.
The equation for the work done by a gas on its surrounding is as follows.
With this equation in mind, we can see that the only time work is performed is when there is a change in volume. Since we're told in the question stem that the volume remains constant as the pressure is increased, the final volume will be equal to the initial volume. Thus, the term will be equal to and no work will be performed.
To answer this question, it's important to remember how work is defined when dealing with volume and pressure.
The equation for the work done by a gas on its surrounding is as follows.
With this equation in mind, we can see that the only time work is performed is when there is a change in volume. Since we're told in the question stem that the volume remains constant as the pressure is increased, the final volume will be equal to the initial volume. Thus, the
Compare your answer with the correct one above
What is true regarding the work performed by a system whose volume remains constant and undergoes an increase in pressure?
What is true regarding the work performed by a system whose volume remains constant and undergoes an increase in pressure?
To answer this question, it's important to remember how work is defined when dealing with volume and pressure.
The equation for the work done by a gas on its surrounding is as follows.
With this equation in mind, we can see that the only time work is performed is when there is a change in volume. Since we're told in the question stem that the volume remains constant as the pressure is increased, the final volume will be equal to the initial volume. Thus, the term will be equal to and no work will be performed.
To answer this question, it's important to remember how work is defined when dealing with volume and pressure.
The equation for the work done by a gas on its surrounding is as follows.
With this equation in mind, we can see that the only time work is performed is when there is a change in volume. Since we're told in the question stem that the volume remains constant as the pressure is increased, the final volume will be equal to the initial volume. Thus, the
Compare your answer with the correct one above
What is true regarding the work performed by a system whose volume remains constant and undergoes an increase in pressure?
What is true regarding the work performed by a system whose volume remains constant and undergoes an increase in pressure?
To answer this question, it's important to remember how work is defined when dealing with volume and pressure.
The equation for the work done by a gas on its surrounding is as follows.
With this equation in mind, we can see that the only time work is performed is when there is a change in volume. Since we're told in the question stem that the volume remains constant as the pressure is increased, the final volume will be equal to the initial volume. Thus, the term will be equal to and no work will be performed.
To answer this question, it's important to remember how work is defined when dealing with volume and pressure.
The equation for the work done by a gas on its surrounding is as follows.
With this equation in mind, we can see that the only time work is performed is when there is a change in volume. Since we're told in the question stem that the volume remains constant as the pressure is increased, the final volume will be equal to the initial volume. Thus, the
Compare your answer with the correct one above