With the data below solve the problem: Data that have to be used for solving the practical examples and the problems:Atmospheric pressure for all problems and practical examples is B = 946 mbar.For all practical examples and problems consider air as ideal and perfect gas.Universal gas constant R₁ = 8314.472 J/(kmol.K).Air ideal gas constant R = 287 J/(kg.K).Atomic weights in kg/kmol: Carbon - 12.0107; Nitrogen - 14.0067; Oxygen - 15.9994.Isentropic exponent: k=1.67 for monatomic gases; k=1.40 for diatomic gases; k=1.29 forpolyatomic gases.Wien's displacement constant: b=0.0028977685 m.K.Stefan-Boltzmann constant: σ = 5.6704-108 W/(m²K)Standard state conditions: P=101325 Pa, T.-273.15 K. and its outer surfacePE 5 What wavelength (in nanometers) is the peak intensity of the light coming from a starwhose surface temperature is 9639 Kelvin? Calculate total energy radiated per unit areaby a black body at this temperature.

Given:Atmospheric Pressure (B) = 946 mbarUniversal gas constant (Ru) = 8314.472 J/(kmol.K)Air ideal…

Answered: Data that have to be used for solving…

Elements Of Electromagnetics

7th Edition

ISBN:9780190698614

Author:Sadiku, Matthew N. O.

Publisher:Sadiku, Matthew N. O.

ChapterMA: Math Assessment

Section: Chapter Questions

Problem 1.1MA

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You will start by getting used to the idea of the linear mass density by relating it to concepts you are already familiar with: the mass and the (volume mass) density.* First, you have a column of pure water that has a density PH₂0 = 1 g/cc. The water column is in a cylinder. The column has cross-sectional area 31 cm² and height 75 cm before salt is added. The linear mass density has two different definitions. One is going up in dimensionality, that is from the volume mass density p to the linear mass density λ = PA where A is the cross-sectional area of the object. The other is going down in dimensionality, that is from the mass down to the linear mass density λ = M H where H is the height of the column in our case. You will use both of these below: (a) What is the linear mass density of the water column? ÅH20 = (b) What is the mass of the water? M = Let's now try this after adding salt to the water. When we do, the column's height rises to a level 78 cm, and we measure its salinity…
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