A = 19.0 degrees, b = 15.56 cm, c = 2.50 cm
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- Determine the location of the centroid of the figure shown above measured from the y-axis. Use x = 4.97 , y = 4.47, and r = 2.64. Round off to two decimal places.Determine the force (P) required to cause impending motion, given that µs = 0.43 and uk = 0.25. F1 = 506 and 0 = 25 %3D **Type your answer in two (2) decimal places without the unit. F.Compute the coordinates of the centroid (, ) of the area shown. лу a b 3 с d h พ k d b 45 mm 89 mm 15 mm The coordinate of the centroid is The y coordinate of the centroid is Values for dimensions on the figure are given in the following table. Note the figure may not be to scale. Variable Value 14 mm 75 mm 15 mm mm. a mm. h *U> √x
- For the frame below, F = 8.5 kips, a = 5 ft, b = 4 ft, and c = 5 ft. Determine the magnitude of the horizontal force at B (absolute value). Provide the answer in kips to one decimal place. F A Type your answer... toA plane area of the shape shown has the dimensions as indicated on the diagram below. Determine the centroid of the plane area. ICT Y= 3020:07 A bent tube is attached to a wall with brackets as shown. . A force of F = 670 lb is applied to the end of the tube with direction indicated by the dimensions in the figure. a.) Determine the force vector F in Cartesian components. b.) Resolve the force vector Finto vector components parallel and perpendicular to the position vector DA. Express each of these vectors in Cartesian components. 2013 Michael Swanbom cc) + X₁ BY NC SA M. wamap.org Z g d FK kad h A Values for dimensions on the figure are given in the table below. Note the figure may not be to scale. Be sure to align your cartesian unit vectors with the coordinate axes shown in the figure.
- Q1: - Determine the centroidal coordinate of the shaded area shown in the figure below. Assume all units in inch. 4.0 r-1- y 2y=x^3/ tt 2.0 2.0 2.0The I-section has the dimensions (in mm) shown in the figure. Calculate the second moment of area about the X-X axis when D = 248 mm and W = 136 mm. Input your answer as a value only in (centimetre) to zero decimal place. W mm 15 mm 10 mm XX D mm 15 mmCompute the coordinates of the centroid (x, y) of the area shown. Also compute the area moment of intertia about the x and y axes shown in the figure and the x' and y' axes with origin at the centroid. y y = a√√√bx -C- x BY NC SA 2016 Eric Davishahl Values for dimensions on the figure are given in the following table. Note the figure may not be to scale. Variable Value a 2 in b с 10 in 1.6 in (Note the -1 exponent only applies to the unit, not the number.) The moment of inertia about the x axis is I The moment of inertia about the y axis is Iy in4. in4.
- Given the shape below, calculate the moment of inertia about the horizontal axis, which passes through the centroid of the cross section. Use b1 = 22, b1a = 15, t1 = 0.5, b2 = 12 and t2 = 0.4. Give the answer to one decimal place. %3D bia bi tz + b2 + toQ1:- Compute the area of each part by using the proper formula. Then find the total area in Do/Olk/m?. 23 15 10 35 17 28 30 20 13 20Resolve F2 into components along the u and v axes, and determine the magnitudes of these components. Solve graphically using parallelogram law and triangle rule. (Scale!) Answer: Fu = 150 lb, F, = 260 lb. F2= 150 lb %3D 30 30° и 45°