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Plank's equation is being used to estimate the convective heat transfer coefficient in a food being frozen in an air blast freezer. It took a product 20 min to freeze in the freezer. The product is in the shape of an infinite cylinder with a diameter of 2 cm. The properties of the product are as follows: Thermal conductivity of frozen material = 1.8 W/(m K), density = 890 kg/m3, and latent heat of fusion = 260 kJ/kg, initial freezing point = -1.9 °C. The initial temperature of the product is 25 °C and the air temperature is -35 °C. A plate containing 500 g of cooked string beans is being reheated in a microwave oven operating at 2.45 GHz. The beans have a specific heat capacity of 3560 J/(kg K), a density of 900 kg/m3, a dielectric constant of 70 and a loss tangent of 0.286. If the temperature of the beans rises 30 °C after 40 seconds of heating in a microwave oven, determine the effective electric field strength within the oven. Two different products are being tempered in a microwave oven at the same time. Product 1 has the following properties: mass = 2 kg, density = 950 kg/m3, dielectric loss factor = 30, specific heat capacity = 3980 J/(kg K). Product 2 has the following properties: mass = 4 kg, density = 900 kg/m3, dielectric loss factor = 20, specific heat capacity = 3550 J/(kg K). If Product 1 increases in temperature by 18 °C after 65 seconds of irradiation, what is the power output of the oven? Assume all energy output from the oven is absorbed by the food. Moist air flowing at 2 kg/s and a dry bulb temperature of 43 °C and a wet bulb temperature of 22 °C mixes with another stream of moist air at 25 °C and relative humidity of 40%. What must the flow rate of the second gas be if the mixture is to have a relative humidity of 30%? Problem 9.8 in Singh and Heldman Moist air at 35 °C and 55% relative humidity is heated using a common furnace to 70 °C. From the psychrometric chart, determine how much heat is added per m3 initial moist air and what the final dew-point temperature is.
A sphere of radius R is uniformly charged to a total charge of Q. It is made to spin about an axis that passes through its center with an angular speed ω. Find the magnitude of the resulting magnetic field at the center of the sphere.
A resistor is in the shape of a cube, with each side of resistance R . Find the equivalent resistance between any two of its adjacent corners.
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