Question

Steam at 10 bar absolute with 190°C of superheat is fed to a turbine at a rate of 2000 kg/hr. The Turbine operation is adiabatic and the effluent is saturated steam at 1 bar. Calculate the work output of the turbine in Kilowatts, neglecting kinetic and potential energy changes.

195

likes
974 views

Answer to a math question Steam at 10 bar absolute with 190°C of superheat is fed to a turbine at a rate of 2000 kg/hr. The Turbine operation is adiabatic and the effluent is saturated steam at 1 bar. Calculate the work output of the turbine in Kilowatts, neglecting kinetic and potential energy changes.

Expert avatar
Gerhard
4.5
92 Answers
1. **Convert mass flow rate to \(\text{kg/s}\):**
\dot{m} = \frac{2000\ \text{kg/hr}}{3600\ \text{s/hr}} = 0.5556\ \text{kg/s}

2. **Get enthalpy values from steam tables:**
- **Inlet steam:**
h_1 \approx 2792.2\ \text{kJ/kg}
- **Outlet steam:**
h_2 = h_{\text{g at 1 bar}} \approx 2675.5\ \text{kJ/kg}

3. **Calculate turbine work output:**
\dot{W} = 0.5556 \times (2792.2 - 2675.5) = 0.5556 \times 116.7 = 64.84\ \text{kW}

4. **Final Answer:**
\boxed{64.84\ \text{kW}}

Frequently asked questions (FAQs)
Math question: "Find the extrema of the function f(x) = x^3 - 6x^2 + 9x - 2 on the interval [-1, 4]."
+
What is the limit of the quotient of square root of x and x as x approaches infinity?
+
What is the equation of an ellipse with foci at (2,0) and (-2,0), and a major axis length of 8 units?
+
New questions in Mathematics
Calculate to represent the function whose graph is a line that passes through the points (1,2) and (−3,4). What is your slope?
How to find the value of x and y which satisfy both equations x-2y=24 and 8x-y=117
A=m/2-t isolate t
10! - 8! =
the value of sin 178°58'
(2x+5)^3+(x-3)(x+3)
Determine the reduced equation of the straight line that is perpendicular to the straight line r: y=4x-10 and passes through the origin of the Cartesian plane
form a key for your lock containing the numbers 2 2 5 8 How many different keys can you form?
In the telephone exchange of a certain university, calls come in at a rate of 5 every 2 minutes. Assuming a Poisson distribution, the average number of calls per second is: a) 1/8 b) 1/12 c) 1/10 d) 2/5 e) 1/24
Solve the following equation for x in exact form and then find the value to the nearest hundredths (make sure to show your work): 5e3x – 3 = 25
DuocUC 2) The cost C, in pesos, for the production of x meters of a certain fabric can be calculated through the function: (x+185) C(x)=81300-6x+ 20000 a) It is known that C(90) 5.344. Interpret this result. (2 points) b) Calculate C'(x) (2 points) 3 x²+111x-0.87 20000 2000 c) Function C calculates the cost while producing a maximum of 500 meters of fabric. Determine the values of x at which the cost of production is increasing and the values of x at which the cost is decreasing. (3 points) d) If a maximum of 500 meters of fabric are produced, what is the minimum production cost? (
Next%C3%B3n%2C+we+are+given+a+series+of+Tri%C3%A1angles+Right%C3%A1angles+%3Cbr%2F%3Ey+in+each+one+of+them+ are+known+2%28two%29+measurements+of+sides.+%3Cbr%2F%3Elet's+determine+all+trigonom%C3%A9tric+ratios.
When Sara was 15 years old, an uncle left her as inheritanceà a sum of 10,000 euros which he invested in a bank that applies the interest rate of 2,5% annual. Today Sara is 18 years and wants to buy a'car, how much she can ò withdraw from the bank?
A hardware bill totals $857.63 with discounts of 5% and 3%. What is the net cost of the Material ?
Write the equation of the line that is parallel to y= 4x-7 and has a y- intercept at (0,5)
Consider the function f(x)=1/2(x+1)^2-3. Use the preceding/following interval method to estimate the instantaneous rate of change at 𝑥 = 1.
Given a circle 𝑘(𝑆; 𝑟 = 4 𝑐𝑚) and a line |𝐴𝐵| = 2 𝑐𝑚. Determine and construct the set of all centers of circles that touch circle 𝑘 and have radius 𝑟 = |𝐴𝐵|
22. Let [AB] be a chord in a circle C, and k a circle which is internally tangent to the circle C at a point P and to the chord [AB] at a point Q. Show that the line P Q passes through the midpoint of the arc AB opposite to the arc APB.
simplify w+[6+(-5)]
In a cheese factory, one pie costs 3800 denars. The fixed ones costs are 1,200,000 denars, and variable costs are 2,500 denars per pie. To encounter: a) income functions. profit and costs; b) the break-even point and profit and loss intervals.