Calculate the Moment of inertla in the beam shown In Figure by using the transformed area method, fc= 3000 psi, n= 9, and M= 70 ft-k. 17 in. 20 in. 3 #9 bars (A, 3.00 in.) 3 in. 10 in Select one: a. 4067 in b. 3837 in c. 3990 in d. 4125 in

Q: 100 kN 300 kN–m A B 3 m 6 m 21 I E = constant = 70 GPa %3D I = 500 (106) mm %3D

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Q: Calculate the deflection at the center of a simply supported beam in mm, if the beam has a length…

A: Given data- EI=4.5 m4 Pa

Q: 2g +0.501 20/3 T=0.50 b. Calculate the moment of inertia about the centroidal x-axis -f inortin ahnt

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Q: Determine the beam deflection at point B. Assume that E = 212 GPa and I = 374 × 106 mm“ are…

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Q: Determine the moment of inertia for the beam's cross-sectional area about the x' axis passing…

A: Determine the moment of inertia for the beam's cross-sectional area about the x' axis

Q: Determine the magnitudes of the velocities of points A and B. A 16 mm- 60 mm В Anwers: VA = i m/s VB…

A: Step 1

Q: 7. For the frame shown below, determine the vertical deflection at point C (Ac) using the virtual…

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Q: 270 kN 45 kN/m C. 3 m 3 m -3 m El = constant E = 200 GPa %3D | = 1665 x 106 mm4

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Q: 40kN 3.00m 4.00m

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Q: Determine completely the deflection and rotation at point C of the beam shown using: 1.) Double…

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Q: 4. Use the virtual work method to determine the slopes and deflections at points B and D of the beam…

A: Let us determine the Deflection at point B and D by virtual work method in the upcoming steps.

Q: Determine the Maximum Deflection of the beam in millimeters unit. Use the Virtual Work Method.…

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Q: Problem #4 For the cantilever beam shown in figure. What value of P in newton that will cause 10mm…

A: Modulus of elasticity(E)=200 Gpa=200 x 106 N/m2, Moment of inertia: I=3,200,257 mm4=3.200257 x 10-6…

Q: 4000 mm 150 kN D 4000 mm 3 m 2600 mm B 4000 mm 225 k 3 m- 3 m unu 007

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Q: Problem 2 9.3 The moments of inertia about the x- and u-axes of the plane region are I, = 14 x 10°…

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Q: 2 k/ft Problem 7.46 Use the virtual work method to determine the horizontal deflection B at joint C…

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Q: Use the virtual work method to determine the horizontal deflection at joint E of the frame shown in…

A: Draw free body diagram of real beam

Q: Use the virtual work method to determine the deflection at point C of the beam shown

A: Solution: Considering the Beam: Apply a unit load at point C. For vertical deflection at C…

Q: mm 3 jm 110 mm 6 cm -15 mm 6 cm 50 jmm (e) (1)

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Q: Determine the Horizontal Deflection at B of Frame shown in inches unit. Use the Virtual Work Method.…

A: The virtual work method is also known as the unit-load method and it works under the law of…

Q: 1. Compute the location of the centroid and the centroidal moment of inertia with respect to x and…

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Q: Determine the slope at point B and the maximum deflection of the beam shown in FIgure. Use…

A: Given: The value of E is 200 GPa. The value of I is 208 x 106 mm4. Consider the figure.

Q: 40 mm 30 m 13 rom 24 j 24 jam 27 Determine the moments of inertia I, and I, of the area shown with…

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Q: By integration, determine the moments of inertia about the X- and y-axes for the region shown.…

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Q: Problem 7.35 Use the virtual work method to determine the slope and deflection at point D of the…

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Q: 270 kN 45 kN/m В 3 m 3 m 3 m El = constant E = 200 GPa I = 1665x10°mm

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Q: Using the conjugate beam method, determine the slope and deflection at point D of the beam shown. El…

A: Given data  E = 70 GPA = 7 × 104 N/mm2 I = 2340 × 106 mm4

Q: Use the moment-area theorems to determine the rotations and the deflections of the beam. Prendre E =…

A: L1 = 5m L2 = 3m I1 = I  I2 = 3I

Q: 12.8-4 Calculate the moments ofinertia I̟ and I, and the product of inertia Iy, the L-shaped area…

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Q: Calculate the moments of inertia of the shaded area about the x- and y-axes. 50 30 30 50 40 40…

A: To find moment of inertia about x and y axis

Q: + Bo hnm+ 20h 20mm 126 mm

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Q: 75mm- 25 25mm 150 mm 25mm /25

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Q: What will be the polar moment of inertia of the circle of diameter 4 cm? O a. 25.12 cm O b. 12.5 cm…

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Q: Determine the Deflection at the midspan of BC in millimeters unit. Use the Area Moment Method.…

A: Moment Area method: The moment area method is known as Semi graphical method. This method is used to…

Q: determine the deflection at point D of the beam shown using virtual work method. 150kn E=70 GPa…

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Q: Determine the vertical deflection of point C in the figure shown below. Use virtual work method. All…

A: Given   I= 1200 in4  E= 29000 kips/ in2

Q: 100 mm 200 mm 100 mm 300 mm

A: Given Area:

Q: 2. Use the virtual work method to determine the horizontal deflections at joint C of the frame…

A: Given data:

Q: Determine the moment of inertia with respect to y' axes through the centroid of the shown area in…

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Q: 5 k/ft A 20 ft- 00.01 El = constant %3D E = 29,000 ksi I = 3,000 in.4

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Q: Determine the second moment of the shaded area w.r.t (a) the x-axis (b) the y-axis (dimensions in…

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Q: Determine the vertical deflection of point C and rotation of point C in the figure shown below.…

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Q: A built-up section is constructed as shown. a) Find the centroidal moments of inertia. b) What are…

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Q: 5 kN m |10 kN/m А 3.50 3.50

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Q: QUESTION 1 Calculate the maximum instantaneous deflection in inch of the beam below. g = 67,831 in4,…

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Q: Calculate the Moment of inertia about XX AXIS

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Q: Determine the Horizontal Deflection at B of Frame shown in inches unit. Use the Virtual Work Method.…

A: The virtual work method is also known as the unit-load method and it works under the law of…

Q: Determine the vertical deflection at the point where the 100N-m moment is

A: The values given in the question are as follows: Span of beam(L)=4 m Downward force(P)=500 N (at 1 m…

Q: Use the virtual work method to determine the deflection at point C of the beam. 200 kN 100 kN A D B…

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Length and Length related Variables

Length can de defined as the measurement or extent of physical quantities or objects from one terminal to another terminal. Stone age humans used finger length, step length, and so on to measure the size or displacement of an object. Nowadays, depending on how precise the measurement requires to be and the object’s size is measured, we use measuring devices for measurements like rulers and steel tape. Most people have used a ruler or tape measure to measure a particular distance or the size of an object. For more precise measurements of tiny objects, the development of measurement tools such as the Vernier caliper, which permits us to measure dimensions within 1/1000 of an inch. In the last few decades, electronic distance measuring instruments (EDMI) have been implemented that permit us to measure distances from a few feet to many miles with reasonable accuracy.