Write equations for the darkened nodes in the grid in the figure. Note that all units are cgs. The convection coefficient is he=0.01 cal/(cm².C.s) and the thickness of the plate is 2 cm. (hint: use the control volume approach.)
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- A brick wall 3 m high, 7.5 m wide, and 160 mm thick has a thermal conductivity of 0.7 W/(m.°C). The temperature on the inner face is 25°C, and the temperature on on the outer face is 0° C. How much heat is lost per day through the wall? (Express your answer using three significant figures.) Q = kJ O- Icon KeyThe below shown graph is drawn from the tabulated values of brass which we measured during the experiment of thermal conductivity: (Consider the value of heater power (Q') and the area of cross section (A) of the material from the tabulated values) X-axis 1 unit = 1cm vaxis 1 unit s'c 70- 20- 10- Distance of the test point from the hot end in centimeter Calculate the following: Thermal conductivity of brass Calculated Value quantities Difference in temperature (AT) C° (with sign) Difference in distance between test points (Ax) cm Slope from the graph °C/m (with sign) Thermal conductivity of brass kp W/m°C(10-23) The shown four offices are to be heated by warm air heating system. The following data are given: The calculated heating loads for the offices are: Q₁ = 3,465 W, Q₂ = 2,755 W, 3 = 2,615 W and Q=2,895 W. Inside design temperature is 20°C. Warm air temperature and velocity leaving the furnace are 55°C and 5 m/s, respectively. Density and specific heat of air are 1.15 kg/m³ and 1.005 kJ/kg-K, respectively. Calculate the followings: (a) Supply volumetric flow rate of air to each office. (b) Diameters of duct system for all offices using equal pressure drop method. (c) Pressure drop of the longest duct run. (d) Select a fan type and model to satisfy the above requirements. State the capacity and pressure rise of the selected fan. 25 A Furnace Room -2.0- -4.0- B Office 1 2.5 -3.0- C Office 2 -3.0- D Office 3 *Dimensions in meters -3.0- E Office 4 3.5
- dT = k(T- Tm), where T(t) is the temperature of the object at The mathematical model for Newton's law of cooling is ot time t and Tm is the constant temperature of the surrounding medium. What is lim T(t) ? t+ 00Model the problem in terms of a differential equationQ4/ A room on the second floor of a house with a balcony has a door. The door made of teak (wood) and it contains a large sheet of glass (outside winter type) in the middle and constitutes 80% of the area of the door. Door thickness is 40 mm and the temperature in the room 25. °C when the temperature is in the balcony 8 °C. Calculate the rate of heat loss from the room to the balcony through the door. The door dimensions 2m x 1m. Assume Inside and outside still air thermal resistance f= 8.29 W/m2 °C and f. 34.1 W/m2 °C respectively
- 2. Calculate the heat loss for the structure described below. Use the indoor design setpoint of 70°F. ● . . . ● ● Hint: Utilize the Q=U*A*(ti-to) & Q = U'*P*(ti-to). Make sure to reference the following tables and examples to help assist you solve this problem; Table 5-5a, Table 5-8, Table 5-4a, Example 5-3, Eq. 5-23, and Fig 5-8. Given: i. Location: Des Moines, IA @ 99% winter OAT ii. Walls: Table 5.7, Construction 2 iii. Floor: Concrete slab with 2-ft, R-5.4, vertical edge insulation iv. Windows: Double-Insulating Glass; 1/4-in. air space; e = 0.6 on surface 2, 3x4-ft, double hung, reinforced vinyl frame; three on each side v. vi. Roof-Ceiling: Same as Example 5.3, height of 8-ft vii. House Plan: Single story, 36-ft x 64-ft Doors: Wood, 1-3/4-in. panel doors with metal storm doors, three each, 3x6.75-ft Qwindows = Qdoors= Qwalls = Qroof/ceiling= Qfloor = QTOTAL = Btu/(hroft²0F) Btu/h Heat Loss Btu/h Heat Loss Btu/h Heat Loss Btu/h Heat Loss Btu/h Heat LossDerive the finite different equations for all the nodes/boundaries in the plate. For this, a small grid is recommended (3x3 at least) T=100 C T=0 C h=200W/m?C q"=100W/m? Insulated pls, do by hand in details by ENERGY BALANCE METHODProblem 9-3: A T-type thermocouple is used to measure temperature difference across insulation in the ceiling of a residence in an energy monitoring program. The temperature difference across the insulation is used to calculate energy loss through the ceiling from the relationship Q = k Ac (AT) where Ac = ceiling area = 15 m² k = insulation thermal conductivity = 0.4 W m°C L = insulation thickness = 0.25 m AT = temperature difference = 5°C Q = heat loss (W) The value of the temperature difference is expected to be 5° C, and the thermocouple emf is measured with an uncertainty of ±0.04 mV. Determine the required number of thermopile junctions to yield an uncertainty in Q of ±5% (95%), assuming the uncertainty in all variables other than AT may be neglected.
- Solutions for Mohr circleThe surface area of an unclothed person is 1.5m ^2 and thier skin tempature is 33 degree celcius. This ideal person is located in a room with a tempature of 65 dregrees F. and has an emissivity of e=0.95 suppose the room has dimensions 4mx9mx18m a) suppose you and your closest 10 friends come into this room and heat it up. suppose your clothes are in equilibium with your skin and have the same tempature and emissivity. Further suppose that your net power into the room remains constant . How long does it take before the room to get to hot say 95 degreesWhat is shape function? Derive linear shape functions for 1- dimensional bar element in terms of natural coordinate. Also plot variation of shape functions within this element. please don't do it by hand, the letter gets in the way, make it typeable.