If F = S(1- A)/4, where S = 1360 W/m2 is
solar constant, A = 0.3 (planetary Albedo), and
σ=5.67×10−8 W/(m2K4), compute Tg
in Kelvin.
Please rate!
If F = S(1- A)/4, where S = 1360 W/m2 is solar constant, A = 0.3 (planetary...
Assume a planet with a solar constant S=2000 W/m2, an albedo α=0.4 and radius of 3,000 km. What is the planet’s surface temperature? What would happen to the temperature if the planet’s radius doubles?
1. The energy balance model as a function of latitude (x) can be written as: S(x)[1 - a(x)]-[A+BT(x)] = [T(x)-T] (1) The meanings of the these terms are as follows: a) The 1st term on the left hand side is the incoming solar insolation (S) modulated by albedo (a). Note that the factor 44 has already been taken into account by S(x). b) The 2nd term is the net longwave cooling, expressed as a function of the surface temperature, T(x)....
The solar constant, equal to 1370 W/m2, is the amount of light energy from the Sunfalling on 1 square metre of the Earth’s surface each second. Given that the Sun’s radiusis roughly 700,000 km, determine (a) its luminosity, (b) its surface temperature, and (c) its wavelength of maximum emission.
An aluminum alloy (2024) plate, heated to a uniform temperature of 227°C, is allowed to cool while vertically suspended in a room where the ambient air and surroundings are at 27°C. The plate is 0.3 m square with a thickness of 15 mm. a) calculate the rate of heat transfer from the plate to the surrounding air. b) Develop an expression for the time rate of change of the plate temperature, assuming the temperature to be uni form at any...
5 and 7
Question 5 3 ptgu HC Calculate the blackbody surface temperature of Mars (3 sig figs, answer in °C). Solar Flux on Mars (Fs) = 590 W m2 Stefan-Boltzmann constant (0) = 5.67 x 108W m2 K4 Earth's radius = 6.4 x 10 m Assume Mars' albedo = Earth's Albedo (It is worth thinking about whether this is a good assumption, or not! Question 6 O pts Upload a picture of your work from question 5. This is...
An animal's body has a skin temperature of 33 °C and is the room temperature where the walls are at temperature 29 °C. If the emissivity is 1 and the body area is 1.5 m2. What is the rate of heat transfer by radiation? ( Stefan-Boltzmann constant = 5.67 x 10 -8 J/s m?k4) 42 W 38 W 72 W O 54 W O 63 W
3. Two gray-diffuse spheres have properties and temperatures shown below. R and R2 are 0.1 m and 0.3 m respectively. (i) Compute heat transfer rate of sphere 1, q W]. Also, to minimize the heat loss, you decide to put a radiation shield in between the two spheres. (ii) Where do you prefer to place the radiation shield, i.e., close to sphere 1 or sphere 2 or right in the middle? (iii Somehow you place the radiation shield with R3...
A solar panel has the following characteristics at 1000 W/m2 irradiation and 25o C temperature: 1. The voltage at maximum power point = 72 V 2. The current at maximum power point = 8 A What is the maximum power that can be drawn under these conditions?
(1 point) Let W(s, t) = F(u(s, t), v(s, t)) where u(1,0) = 1, u,(1,0) = 2, 4(1,0) = 4 v(1,0) = -8,0,(1,0) = 3,0,(1,0) = -9 F.(1,-8) = -9, F,(1,-8) = -1 W (1,0) = W (1,0) =
{ <N> : L(M) contains a string starting with a). Rice's theorem can be F 20, L used to prove that LD. T L(M2) >. Rice's theorem can be used to prove T F 21. L that L D. <M,, M2> L(M,) 22. L-( <M,M> : L(M) = L(M2) }, and R is a mapping reduction function from H to L. It is possible that R retur a TM. T F ns <M#>, where M # is the string encoding...