hollow connecting rod has an inner diameter of 26.25 mm and is subjected to an axial tensile load of 500 MN. If the maximum allowable stress for this hollow rod is 325 kN/mm?, calculate the minimum thickness of the rod. Give your answer in millimetres (mm) and to 2 decimal places.

A tensile force of 100 kN is applied on a 0.02-m diameter and 2-m long rod. After applying the load, the diameter of the rod decreases to 0.01998 m and the length increases to2.01 m. The true axialstrain is?

E. Rigid bar AD is horizontal before the weight of 112 lb is applied to the end of wire BC at C. The wires have a radius of 0.025" and are made of A913 steel. Determine the rotation of AD and how far C will move down due to application of the weight See Appendix of text for any material properties needed. Ans: 0.00071 radians 3 ft - 2 ft -3 ft- D B 4 ft W

A pipe with an inside diameter of 42 mm is subjected to an axial load of 850 kN. If the maximum allowable tensile stress in the pipe is 2.50 kN/mm², calculate the minimum wall thickness required for the pipe. Give your answer in millimetres (mm) to 2 decimal places.

A wire with a Young’s Modulus, E, of 8.5 x 106 N/m2 and an original length of 1.5 m is under tension. If the wire length extension is 2.5 mm, calculate the stress in the wire. Give your answer in N/m2to 2 decimal places. (show all work)

Rank the normal stress in each section of the bar. Rank the values of normal stress from largest (largest tensile stress) to smallest (largest compressive stress). Use AB for segment AB, BC for segment BC, and CD for segment CD.

Determine the compressive force (in Ib) in the bars shown after a temperature rise of 149°F if d = 0.012 in. Round off the final answer to five decimal places. d ... L M Use the following data: Bronze Aluminum A = 2.24 sq. in A = 2.73 sq. in E = 14930924 psi L = 13.4 in E = 10543748 psi L= 16 in a = 11.76 x 10-6/ °F a = 12.54 x 10-6/°F

Please dont copy from other  answers. Help Solving this please

A load of P = 4900 N is acting on member AC. The length of AC is d = 300 mm. The cross-sectional area of AB is 375 mm2 while the cross-sectional area of C is 575 mm2 . Determine the magnitude (in N) of the force acting on rod AB if the compressive stress in the smooth support C is equal to the tensile stress in the rod AB. Round off the final answer to two decimal places.