Cross-sectional area of rod AB = 1 in2 ; cross-sectional area of rod BC = 2 in2 ; cross-sectional area of rod CD = 2 in2 ; and Esteel = 29 × 103 ksi. 1. displacement of A with respect to D and b. displacement of B with respect to C.

Q: A steel rod (E = 200 GPa) is fixed at A and subjected to the loading shown in the figure. The…

A:

Q: A bar with a right angle bend is supported by a collar A on smooth square rod, and by a roller at B.…

A: Given:Required:Support reactions

Q: em 3 The three bars are made of A-36 steel and form a pin- connected truss. Figure 1 of 1 A Part A…

A: Given :

Q: 2) Three members of a truss frame into a steel gusset plate as show in Figure 3. All forces are…

A: Given members Rx and Ry be components of resultant forces in x and y direction

Q: 1.1.7 - Show all work please.

A: Please see the attached image for the solution.  If there are queries or if the image is not…

Q: 3. Rigid member ABD is connected to elastic member CDE as shown. Fo the given loading, what are the…

A: Given Data: E=70 GPa=70×103 N/mm2A=100 mm2CD=0.4m=0.4×1000=400 mm2DE=0.2=0.2×1000=200 mm2

Q: The line of action of the 5990-lb force runs through the points A and B as shown in the figure.…

A: Given: The magnitude of the force is 5990 lb. Consider the figure,

Q: A complete free body diagram must be included.

A: Step 1: Determination of reactions at A and B. I hope it will help you please give positive rating.…

Q: Use the minimum potential energy method to find the displacement at the midpoint of the rod shown…

A:

Q: Determine the horizontal displacement (mm) of joint C. T 13 ft 300 lb 300 lb co8o B 5 ft 12 ft 13 ft…

A: The truss is loaded with loads as follows

Q: The toggle-wedge is an effective device to close the gap between two planks during construction of a…

A:

Q: For all bars L = 5 m, A = 20 mm^2, E = 210 GPa, I = 166 mm^4. Determine deformed shape. Determine…

A: Given:- The length of all the bars = 5 m  The cross-sectional area = A = 20 mm2  The modulus of…

Dimensional homogeneity

The term dimensional homogeneity means that in an equation, the dimensions of each term on both sides are equal, which means the dimensions of the left-hand side (LHS) of an equation are similar to the dimensions of the right-hand side (RHS). For a dimensionally homogeneous equation, the powers of fundamental dimensions will be identical on both sides of the equation.