Determine the moments of inertia at x' and y' axis
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Determine the moments of inertia at x' and y' axis
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- 1. Five Bodies are available in a region where g = 9.785 m/s2 have the following data: A.Body A weighs 10 kNB.Body B has a mass of 10 slugsC.Body C weighs 1,000,000 grainsD.Body D has a mass of 1.5 tonsE.Body E weighs 20 kg Required:Determine the following:A.The total mass in kg and in hylB.The total weight in kN and in poundalsNOTE: On a white paper, please with readable solutions thank you.Fulid, acceleration.Determine the centroid along x and y of the quadrant of the eclipse shown in the figure. The equation of the eclipse is x²/9 + y²/16 = 1.
- Find the density of a metallic body in kN/m3 which floats at the interface of mercury of specific gravity 13.6 and water such that 40 per cent of its volumes is submerged in mercury and 60 per cent in water a.64.45b.59.29c.45.56d.78.45The equation of ellipse passing through (0, 8), center at origin, latus rectum three times the distance from center to focus is (x²/A)+(y²/B)=1 a. What is the value of A? b. What is the value of B?1. A steel tape with a coefficient of linear expansion of 0.0000115/degree Celsius is known to be 50 m long at 30 degree Celsius. The tape was used to measure a line which was found to be 1255.45 m long when the temperature wwas 18 degree Celsius. Determine the correct length of the line.a. 1255.28b. 1255.62c. 1245.55d. 1252.32
- Volumetric starin.For standard rail length and standard gauge track, the number of rails per Thousand kilometers track leneth most nearly? A. 157 B. 257 C. 258000 D. 156250A line was determined to be 2538.45 m when measured with a 45m tape supported throughout its length under a pull of 3.4 kg at a mean temperature of 36⁰C. Tape used is of standard length at 20.2⁰C under pull of 4.1 kg. Cross sectional area of tape is 0.03 cm^2. Coefficient of thermal expansion is 0.0000116/⁰C. Modulus of elasticity of tape is 2.3x10^6kg/cm2 ▪ Determine the error of tape due to change in temperature. ▪ Determine due the error of tension. ▪ Determine the corrected length of the line.