30 cm 20 сm 30 сm The T profile shown by the figure is vertically loaded with 80 kN at point H. Calculate and 30 сm 37 cm draw the Kern area. Ix = 0.039373 m^4 ly = 0.013333 m^4 %3D centroid 80 cm 73 cm GI 40 cm 40 cm

Q: determine the shape factor and the plastic zone length sigma_{y} = 30OMPA 350 mm 200 mm 8 mm y 200…

A: Objective: To obtain Shape factor and Fully plastic moment of the given built up section.…

Q: 7. Locate the centroid of the plane area shown below. y \ 30 in 90 in 20 in 20 in 70 in

A:

Q: Compute the coordinates of the centroid (7,5) of the area shown. Also compute the area moment of…

A: Given: a=14 mm b =113 mm c=18 mm d =49 mm h=99 mm w=14 mm Required: x and y coordinate of centroid…

Q: Locate the centroid of the shaded area in the figure. Measured from the given axes. 2 m 2 m 2 m 2 m…

A:

Q: Problem 2: Determine the centroid X-bar with respect to Y-axis -150 mm 15 mm C 150 m -15 mm 15 mm…

A:

Q: Determine the coordinates of the centroid of the trapezoidal area shown. Assume a = 330 mm, b = 620…

A:

Q: Determine the polar radius of gyration about point A for the shaded area shown. 56 mm 56 mm 43 mm…

A:

Q: 3. Determine the centroid of the area as shown in the figure. 20 cm 20 cm |40 cm 40 cm 20 cm 80 cm

A:

Q: Determine the radius of gyration about the horizontal centroidal axis of the part shown. 12 mm 150…

A: Radius of gyration K is given by K = IAHere I is MI and A is area, For given shapeI =…

Q: Determine the coordinates of the centroid of the trapezoidal area shown. Assume a = 310 mm, b = 570…

A:

Q: A square has sides 5 cm smaller than the sides of a second square. The area of the larger square is…

A: Given, A square has sides 5 cm smaller than the sides of a second square. The area of the larger…

Q: Problem 2: For the following cross-section, compute l assuming the centroid of the entire cross…

A: It is asked to compute the Moment of Inertia, Ix for the given cross section  Given centroid of the…

Q: Compute the coordinates of the centroid (, ) of the area shown. Also compute the area moment of…

A: Given: a = 25cm, b = 11cm, c = 31cm Required: x coordinate and y cordinate of centroid Moment of…

Q: Find ỹ shown in Figure below. - 3 cm 0.5 cm - 0.5 cm A 1 çm B 0.5 cm D 6 cm -Xc 3. E, 0.75 cm F 0.75…

A:

Q: Determine by integration the centroid (?̅, ? [y bar]) of the shape in the figure (to the right).

A:

Q: Determine the XT and YT a. Using the Top Most, Left Most Reference Line b. Using the Bottom Most,…

A:

Q: Calculate the y-component of the centroid of the area shown. 5 5 8

A: we will calculate centroid by using each section.

Q: With your pencil, make a dot on the position of your best visual estimate of the centroid of the…

A:

Q: Determine the x-coordinate of the centroid of the shaded area by integration.

A:

Q: Determine the x-coordinate of the centroid of the shaded area by integration.

A:

Q: 4. Find the location (x, ỹ) of the centroid of the following shape using the origin given. 55 mm 45…

A:

Q: 6. Locate the centroid of the plane area shown below. 50 cm 30 cm 20 cm

A:

Q: Determine the coordinates of the centroid of the trapezoidal area shown. Assume a = 275 mm, b= 485…

A: The given figure is:

Q: Determine the Inertia (Ix) of the material shown from the X-X Axis (centroidal axis) 160 mm 40 mm…

A: Coordinate of Centroid : Y¯ = A1Y1 + A2Y2 + A3Y3A1 + A2 + A3     = 120×40×20 + 200-40-40×40×40 + 60…

Q: Question 1: Determine y, which locates the centroidal axis x for the cross-sectional area of the…

A: Centroid is the center distance from the axis to the given area it gives an idea about the distance…

Q: Determine the x coordinate of the centroid of the plane area shown. a. 2cm b. 6.25 cm c. 2.3 cm d. 0…

A: Given, A plane area, Having sections (1) rectangle, size (12×6)cm (2) semicircle,  radius of 4cm

Q: Determine the moment of inertia about the centroidal x-axis of the fabricated area shown in Figure…

A:

Q: 1. There exists a void area in the rectangle as shown, a) Find the location of the centroid, i.e.,…

A:

Q: The product of inertia of the section about the axes shown (Ixy) is:

A: The concept of the product of inertia plays an important role in the study of the rotation of…

Q: D 3. Solve for the centroidal distances of the lines shown. R=6 cm 5 cm 2 cm 8 cm (а) 2)

A:

Q: A homogenous thin plate of mass 2kg and radius r = 3? cm is shown. If d is 4cm, which of the…

A: Given data,  d = 4 cm Mass (M) = 2 kg

Q: Determine the area and the centroid (x, y) of the area

A: In solid mechanics, there can be any possible shape of the cross-section, for analysis of various…

Q: Determine the location of the centroid, as it relates to the x axis for the cross-sectional area…

A:

Q: Problem 4: Locate the centroid x of the area. y 4 m 1 ! y = 4 16 -8 m-

A:

Q: 8-7. A steel plate with holes cut in it is shown below. The plate has a thickness of t=6.35mm and…

A: The thickness of the section, t = 6.35 mmDensity = 8000 kg/m3To determine the coordinates of the…

Q: 2a kata Jof a homogeneous, planar plate of constant thickness in the figure. 24 - the coordinates of…

A: Given:- The planar plate has a constant thickness The coordinates of the centroid M (Xm, Ym)  The…

Q: Determine the polar radius of gyration about point A for the shaded area shown. 74 mm 74 mm 57 mm…

A: Given  Sides of square = 74 mm  Radius of quarter Circle= 57 mm

Q: disk. Calculate the vector components normal to the sloped surface. y B (0, 6, 0) ft F I2 ft 8 ft 10…

A: Consider a line on the sloped surface from the disk A perpendicular to the surface as shown in the…

Unit Conversion

Standard units are also called SI units. SI units are used for measuring a physical quantity satisfying certain conditions. There are two types of units: fundamental units and derived units. Fundamental units are physical quantities that are independent, that is, they do not depend on other quantities like mass, length, or time. There are plenty of quantities in our lives which need to be measured and compared. Measuring is the comparison of a particular physical quantity with its reference value. A unit is a measure of a fixed physical quantity. A physical quantity is the product of a unit and the numerical value we need to compare with.