Example: Give the primary dimensions (T): Time. [Ml: Mass and (: Length) and one of sURgested units the following magnitudes based on the mentioned definition. Use the definitions explained below to conclude the reguired information:

Example: Give the primary dimensions (T): Time. [Ml: Mass and (: Length) and one of sURgested units the following magnitudes based on the mentioned definition. Use the definitions explained below to conclude the reguired information:

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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Concept explainers

Properties of Fluids

The term fluid represents a type of substance that can easily change its shape under any external pressure/force and can flow. Fluids can acquire any shape in which it is stored and can resist normal stresses but cannot resist shear stress in rest condition. Whenever external shear stress is applied to fluids, it starts to flow. The fluids may be liquid or gas. Example- water, air, etc.

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Example: Give the primary dimensions (T): Time. [Ml: Mass and (: Length) and one of suggested units of
the following magnitudes based on the mentioned definition. Use the definitions explained below to
conclude the reguired information:
depthxaccelaration
(elevation xweight /volum time
X2 =
X1 =
X3 =
stress
mumber elongation
mumber length
mass/volum
X4 =
X5 =
shear forcextime
velocity
area/time
area
thickness

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Example: Give the primary dimensions ([T]: Time. [MI: Mass and [L]: Length) and one of suggested units of the following magnitudes based on the mentioned definition. Use the definitions explained below to conclude the required information: X3 = mumber elongation (elevationxweight /volum)time depthxaccelaration X2 = X1 = mass/volum stress mumber length shear forcextime velocity X4 = X5 = thickness area area/time L2 m3 [X1] MX T2 kg
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Check the following equation for dimensional homogeneity: mu = (Fcos) at where m is mass, v is velocity, F is force, is an angle, and it is time. Check that each term in the equation has the following dimensions: [MOLT] where you are to choose the coefficients a, b, c. Answers: b= C= i i
Check the following equation for dimensional homogeneity: mv = = 1.5² (Fcose) dt where m is mass, v is velocity, F is force, is an angle, and t is time. Check that each term in the equation has the following dimensions: [MªLbTC] where you are to choose the coefficients a, b, c. Answers: a = i b = i C=
Center of mass TAAL Myn e un K 2 + qabure Cylinder has non-uniform density density is ply) = 5.25y-2.31 [ kg/m³] umit[m]. be: 0031/20 APP. Find ÿ of The density when radius is: 3,75 m height is 8.17m + + NAPOT. # 20 AT 12 VOT
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Thermal conductivity k is a measure of the ability of a material to conduct heat. For conduction heat transfer in the x-direction through a surface normal to the x-direction, Fourier’s law of heat conduction is expressed as: Q=-kA.dT/dx where ?̇ is the rate of heat transfer and A is the area normal to the direction of heat transfer. Determine the primary dimensions of thermal conductivity (k). Look up a value of k and verify that its SI units are consistent with your result. Write a set of primary SI units for k.
Please complete the table below.
Cold water enters a pipe, where it is heated by an external heat source . The inlet and outlet water temperatures are Tin and Tout, respectively. The total rate of heat transfer Q. from the surroundings into the water in the pipe is Q. = m·cp(Tout − Tin) where m . is the mass flow rate of water through the pipe, and cp is the specific heat of the water. Write the primary dimensions of each additive term in the equation, and verify that the equation is dimensionally homogeneous. Show all your work.
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