E=tensile stress/tensile strain
tensile stress = Force/Cross-sectional area
tensile strain = change in length / original length
tensile stress = 10^2N/1x10^-6m
tensile stress = 10^8
tensile strain = 1.0m-1.005m/1.0m
tensile strain = .005/1.0= 5x10^-3
ans= 10^8/5x10^-3
ans =0.2x10^11
A 5 ´ 102-N object is hung from the end of a wire of cross-sectional area 0.01 cm2. The wire stretches from its original length of 200 cm to 200.5 cm
5. EVALUATION I. Create a stress-strain diagram for the measured values in table 1 and identify the mechanical properties of the material. (4 marks) II. Identify the following and label them in the graph. (12 marks) • Young's modulus Yield strength Elongation Ultimate tensile strength THEORETICAL BACKGROUND Equations: Cross-sectional Area (A) Modulus of Elasticity (E) Tensile Strength (ST) Percent Elongation (%EL) d? E = Sy Ey Sr Pu А %EL Extension at fracture Gauge Length Where: A: Cross- Sectional Area...
I just don't know the 10.2 10.1 The elasticity of a cylindrical sample of an unknown material is to be tested. The sample is 40 cm long and has a cross sectional area of 2.5 cm2. The sample is hung vertically and a 50 kg weight is attached to its free end. It is found that the sample stretches to a length of 40.1 cm. (a) What is the tensile stress on the sample? (b) What is the tensile strain?...
Figure < 1 of 1 Consider, for instance, a bar of initial length L and cross-sectional area A stressed by a force of magnitude F. As a result, the bar stretches by AL (Figure 1) Let us define two new terms: • Tensile stress is the ratio of the stretching force to the cross-sectional area: stress = 5 • Tensile strain is the ratio of the elongation of the rod to the initial length of the bar strain= 41 It...
A bar with a weight of P = 868 lb is being suspended by two wires. The two wires (AC and AD) are identical, having a diameter of 3/8 in, a length of 5 ft and Modulus of Elasticity of E = 30,000 ksi. Determine the elongation of wire AC and BD.
Tensile strain is: A) the stress per unit area B) the same as force C) the ratio of stress to elastic modulus D) the applied force per cross-sectional area E) the ratio of the change in length to the original length
Need help The Young's modulus for a femur is 9 times 10^9 N/m^2, the cross sectional area is 8 cm^2 and initial length is 43 cm. What is the change in length if half of your weight is placed on the femur? (standing up) Find: Given: Concept(s): Solution:
Numbers: 1-7 1. During a stress-strain test, the unit deformation at a stress of 5,000 psi was observed to be 0.000167 in./in. and at a stress of 20,000 psi it was 0.000667 in./in. If the proportional limit is 30,000 psi, what is the modulus of elasticity? What is the stress corresponding to a strain of 0.0002 in./in.? Would these results be valid if the proportional limit were 18,000 psi? Explain. 2. A steel wire 30 feet long, hanging vertically, supports...
Figure shows the stress versus strain plot for a material that is stretched by a machine pulling in opposite directions at the two ends of the wire. The wire has an initial length of L in meter and an initial cross-sectional area of A in meter-square. How much work does the force from the machine do on the wire to ?produce the strain stress 0 0 strain .
Young's modulus equation is E = tensile stress/tensile strain = (FL) / (A * change in L), where F is the applied force, L is the initial length, A is the square area, and E is Young's modulus in Pascals (Pa). Figure P4.37 shows a hand crank with static vertical load applied to the handle. (a) Copy the drawing and mark on it the location of highest bending stress. Make a three-dimensional Mohr circle representation of the stresses at this...
Figure shows the stress versus strain plot for a material that is stretched by a machine pulling in opposite directions at the two ends of the wire. The wire has an initial length of Lin meter and an initial cross-sectional area of A in meter-square. How much work does the force from the machine do on the wire to produce the strain? stress strain Select one: O AL/(area under stress versus strain graph) o Ax(area under stress versus strain graph)/L...