In the figure, calculate the distances of the geometric center of the compound area with respect to the x and y axes.
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The ABC triangle plate shown in the figure, B and DIt is supported by a ball joint from the points. alsoIn position indicated by AE and CF cablesis being held. CF cable applies to point Cforce is 60 N.a) Angle between CF cable and CA linecalculate.b) 60 N of CF cable applied to point Cvector the moment of the force with respect to point AFind.c) 60 N of CF cable applied to point Caccording to the line joining points A...
I need help on this Static problem
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Using the parallel-axis theorem, determine the product of inertia of the area shown with respect to the centroidal x and y axes. 60 mm-60 mm 40 mm 40 mm
shown in the figure is A block 30 kg and B blockIf 20 kga) Free body diagrams of blocks A and B separatelyDraw.b) the owner of block D for the action of block BCalculate the minimum weight that should be.c) Pulling force on the rope connecting block A to the wallFind.Static coefficient of friction between A block and C floor μAC = 0.4, static friction coefficient between A block and B blockμBA = 0.6. The friction between the rope connecting...
with the help of a rope to the frame structureThe 80 kg mass was hung. Roller and frame structureelements will be ignored.a) Free body of the frame structure as a wholeDraw the diagram.b) BC and AC elements and DDraw the free body diagrams of the pulley.c) Reactive forces in A and B bearingscalculate.d) The force at the C connection point is horizontal andCalculate the vertical force components.
For the shapes shown in figure Q1, determine the second moment of area of the shape with respect to the centroidal axes 5 다 Y 2 X | (cm) Figure Q1
I just really need help with the two red-x box answers, thank
you.
Determine the location of the centroid X, 7) in inches and the second moments of area I, and I in in with respect to the centroidal axes for the cross-sectional area of the beam. 17.2 in in - 15.05 = 5.375 Ix = 22792 7,- 6552.7 x in4
The figure shown is formed by three pieces. The darkest piece
has a surface density of mass 2000 kg/m2. The other two have the
same density of 800 kg / m2.
a) Calculate the position of the center of gravity
b) Calculate the moments of inertia with respect to two
perpendicular axes X and Y that pass through the center of
gravity
150 mm I 15 mm 15 mm 1-bh712 150 mm 75,7 mm
Using the parallel-axis
theorem, determine the product of inertia of the given area with
respect to the centroidal x and y axes when b = 280 mm. (Round the
final answer to two decimal places.)The product of inertia of the given area with respect to the
centroidal x and y axes is – × 106mm4.
560 CHAPTER 10 MOMENTS OF INERTIA 10-65. Determine the product of inertia for the shaded area with respect to the x and y axes. 10-67 the a produ - 2 in.--2 in.-- Prob. 10-65 10-66. Determine the product of inertia of the cross- sectional area with respect to the x and y axes.
just need #6
(5) 12 mm 12 mm Determine the moment of inertia and the radius of gyration of the shaded area at right with respect to the x axis shown. 6 mm [6] Determine the centroid (x & y) of the I-section in Problem (5). Calculate the moment of inertia of the section about its centroidal x & y axes. How or why is this result different from the result of problem (5]? S mm- 21 mm 6 mm...