The following shaft is composed of two materials, both rigidly bonded. The data is provided in the table: Determine: The maximum torque that can be applied based on the maximum stresses of each material. The total deformation of the shaft with the torque from the previous section. The maximum torque that can be applied if the maximum deformation of the shaft is 2.50 rad.

Area=120 mm*mm

What is the product of inertia about the centroidal x-axis and y-axis of the body presented below? Show complete solution

Step 3- How did you calculate I (moment of inertia) Can you detail your divisions and multiplications?  Thanks

What is the reading from the following dial caliper? 80 20 70 30 001 40 50

A cantilever has the inverted T-section shown in Fig. P.10.1. It carries a vertical shear load of 4 kN in a downward direction. Determine the distribution of vertical shear stress in its cross-section. Ans. In web: 7=0.004(44²–³)N/mm², in flange: 7=0.004(26²–})N/mm² !!

X = 212  Y = 94 A = 2 ONLY NUMBERS 24 AND 28 PLEASE hurry

Locate the centroid C(x, y) of the plane area shown below. Arrange your calculations in a tabular form and enter them in the table given below. Segment 30 mm 54 mm A [mm²] 54 mm x [mm] 72 mm ỹ [mm] X 48 mm xA [mm³] ỹA [mm³]

19:49 wamap.org Compute the coordinates of the centroid (x, y) of the area shown. Also compute the area moment of intertia about the x' and y' axes with origin at the centroid. y W a b k d b 12 mm 112 mm 11 mm 45 mm 107 mm 20 mm The coordinate of the centroid is C d h W Values for dimensions on the figure are given in the following table. Note the figure may not be to scale. Variable Value 2013 Michael Swanbom cc 30 BY NC SA h mm. The y coordinate of the centroid is y = mm.

500 N 200 N 200 N 200 N A E 300 225 300 225 Dimensions in mm