A quantity of water within a piston-cylinder assembly executes a Carnot power cycle. During isothermal expansion, the water is h
eated from saturated liquid at 50 bar until it is a saturated vapor. The vapor then expands adiabatically to a pressure of 5 bar while doing 364.31 kJ/kg of work. Evaluate the heat transfer per unit mass and work per unit mass for each process, in kJ/kg.
1 answer:
You might be interested in
Answer:
a) , b)
Explanation:
a) The ideal Coefficient of Performance for the heat pump is:
The reversible work input is:
b) The irreversibility is given by the difference between real work and ideal work inputs:
Complete Question
For each of the following experiments, identify the counting rule that is relevant for determining the number of experimental outcome.Then use the counting rules to determine the number of experimental outcome
First Experiment
A plant manager randomly selects a can of peas from the assembly line and records whether or not the can's label is properly attached , followed by the weight of the can (as less than 14 ounces, exactly 14, or more than 14 ounces).
Which is the correct Counting rule?
1) Multiple-Step Experiments
2) Permutations
3) Combinations
What is the Number of Experimental Outcomes?
Second Experiment
Three branches (A,B, and C) of a bank have open manager positions. Three home-office employees from a pool of five are randomly selected to fill the manager positions. The first home-office employee selected becomes the manager of branch A, the second becomes the manager of branch B, and the third becomes manager of branch C.
Which is the correct Counting rule?
1) Multiple-Step Experiments
2) Permutations
3) Combinations
What is the Number of Experimental Outcomes?
Third Experiment
A stockbroker forms a stock portfolio for a client by randomly selecting three stock from a pool of five.
Which is the correct Counting rule?
1) Multiple-Step Experiments
2) Permutations
3) Combinations
What is the Number of Experimental Outcomes?
Answer:
First Experiment
Counting rule: Multiple-Step Experiments
Number of Experimental Outcomes: 6
Second Experiment
Counting rule: Permutations
Number of Experimental Outcomes: 60
Third Experiment
Counting rule: Combinations
Number of Experimental Outcomes: 10
Explanation:
The explanation of the first experiment is on the first uploaded image
For the second experiment the counting rule is permutation because from the experiment we can see that the order of selection is important
To obtain the Number of Experimental Outcomes:
We have:
For the third experiment the the counting rule is combination because the order of selection is not important
To obtain the Number of Experimental Outcomes:
We have:
