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- Similarity, solve for P1 as wellCalculate, in degrees Rankine, the temperature interval of 73.6°C. Use two decimal places in your answer11) A cylindrical rod of constant radius andconstant shear modulus, G is of length Land located between z=0 and z=L.t=zsin(πZ/2L). call the polar moment of inertia J. The boundary conditions areΦ(0)=0 AND Φ(L)=0 Find Φ(z) and graph (1/GJ)*Φ(Z), and (1/GJ)*(dΦ/dz) ?
- Chapter 7, Problem 63, there is an 'h' value that is solved when expressing half the width of the Rankine Oval that I am not quite understanding the process by which the value is solved for. Could you break down the process by which h=0.02423 m? It's been a while since I was last in school, so the mathematical method by which 'h' was solved is a little unclear to me.Please solve this numerical problem.I am using eq 3.117 in Shigley's 10ed: m*x-double dot+b*x-dot+k*x=(1/2)C_x*(e_c)^2 Since x-double dot=X-dot=0, equations becomes: k*x=(1/2)C_x*(e_c)^2 then plug in eq 3.110, C_x=(n*E_0*w)/d Then solve for x. Does this look correct?
- 1) A cylindrical rod of constant shear modulus, G is of length L and located between z=0 and z=L. It has a polar moment of inertia given by J=(Jo)/(1-Z/L) and t=-sin(πZ/2L)where Jo is a constant.The boundary conditions are dΦ(o)/dz =0 AND Φ(L)=0 Find Φ(z) and graph (1/GJo)Φ(Z), and (1/GJo)(dΦ(Z)/dz) ?Answers (a) er=15.30-250.2/r^2 , etheta=15.30+250.2/r^2 (b) delta c = 8.12x10^-4 inA line RS of 55 mm in length is inclined to HP by 30o and parallel to VP. One of its end points is above HP by 20 mm and in front of VP by 30 mm. The line is in single quadrant. Find the projections of the line RS and find out its horizontal trace.
- mechanical of materials resolve the following problem By circle of mohranswer #2, then show your complete solution! Given: FN = 52 MN = 100 SN = 755. Given a barometric pressure of 750 mm Hg, calculate the calibration points for the following (Show your work): A. 10% CO2 and 0% oxygen B. 5% CO2 and 12% oxygen C. 20% oxygen and 12% CO2