The radius of pulleysC and B are 125mm and250mm,respectively.Given that TB=T'B=90kN andTC=T'C=150kN, find thereactions of supportsA and D. 7:45::24 από 24Να βρεθούν: (α) Η τάση Τ και (β) οι αντιδράσειςΤμ. Μηχανολόγων Μηχανικών Παν. Πελοποννήσου - ΠαραδοΠρόβλημα 17 (εξάyΗ150 mm 100 mmείν200 mmToαντΜεBAΤεTCavCΤιTBΤμ. Μηχανολόγων Μηχανικών Παν. Πελοποννήσου - ΠαραδοΗ eclass.uop.grB

Step 1: Step 2: Step 3: Step 4:

Answered: 7:45 :: 24 από 24 Να βρεθούν: (α) Η…

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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التاريخ QI Prove that explicitly from what's 1- ax = du ди he A+ + *nen +18 +W ne Coming 2- Ay - dv дг τα ου at xe 3- az me Ot таби + xe +222 Jz χω δυ ǝz mem+ ze Re mert ве
Plz,answer this ASAP,thx
Question 5: Consider the mechanical system shown on the next page. Note that this figure contains geometric information. A uniform, homogeneous, slender rod with length L [m] and mass m [kg] can rotate about fixed point O. Its orientation is given by angle (t) [rad], which is defined positive in counterclockwise direction. An external force F(t) [N] acts on the end of the slender rod under a fixed angle of Ø [rad] with the horizontal. The slender rod is connected to a spring with stiffness k [N/m] and unstretched length lo [m] and a damper with damping constant d [Ns/m]. Note that the force exerted by the spring and damper is always directed horizontally. The gravitational acceleration g [m/s2] acts in negative vertical direction. Derive the equation of motion by using a) Newton's second law b) Lagrange's method c) Compare your results (is your answer correct?) d) Determine the equilibrium point when F(t) is zero e) Calculate the mass, stiffness and damping matrix. You don't have to…
Please can you help with ten attatched question?
2 (x(t). T 2π
M2(Izy.z-ly-y) + M,(1z.z- lzy-y) • Ox = Pr My Formüller; a =- 1.ly - Izy Og + dy o - ạ0p + o3 < ơỷ , Jort = Pr • 02 = 2 , Tmaks 2t 2 Çelik Og + Oy Te d'y M(x) Omaks.min + τ , ε αΔΤ, τ,. EI Malanıcoxc, epjc El 2 Malanıpc 2000 mm *) + ry tejp = Tmaks = EI Bakır ƏM dx. Per VQ y M It If a copper ring with an outer diameter of 2000 mm and a thickness of 20 mm and a steel ring with an inner diameter of 2000 mm and a thickness of 10 mm are intertwined and heated up to 100 °C; a) Calculate the maximum stress in the steel ring. b) Calculate the pressure exerted by the copper ring on the steel ring. Copper = Ebakır= 100 GPa, abakıF 16.10-6/°C Steel = Eçelik= 200 GPa açelik= 12.10-6/°C
F = 2U Σ Problem 3 A pilot-scale disc stack centrifuge is tested for recovery of bacteria. The centrifuge contains 25 discs with inner and outer diameters of 2 cm and 10 cm, respectively. The half-cone angle is 35. When operated at a speed of 3000 rpm with a feed rate of 3.5 litres per min, 70% of the cells are recovered. If a bigger centrifuge is to be used for industrial treatment of 80 litres per min, what operating speed is required to achieve the same sedimentation performance if the larger centrifuge contains 55 discs with outer diameter 15 cm, inner diameter 4.7 cm, and half-cone angle 45. HONORE 2Πω2(Ν – 1) 3gtano Q₁ Q₂ 2-2 >₁ 1₂ ||| (r³-ri)
Problem 109. Show that the expressions v = rw and α = ra hold for the motion of the center O of the wheel which rolls on the concave or convex circular arc, where @ and a are the absolute angular velocity and acceleration, respectively, of the wheel. R
1. please write clean and as much detail as you can 2. please draw the FBD since I am not understanding the temperature placement on this question 3. to make your job easier the following formula apply : Q_cond=Q_conv+Q_radi KA(T_i-T_o )/L=hA(T_s-T_∞ )+ε σ A(T_s^4-T_∞^4 )

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