Compute the coordinates of the centroid (,) of the area shown. Also compute the area moment ofintertia about the # and y axes shown in the figure and the z' and y' axes with origin at the centroid.yabcy = a√bxValues for dimensions on the figure are given in the following table. Note the figure may not be to scale.Variable Value4.5 in1.2 in¹ (Note the -1 exponent only applies to the unit, not the number.)9 incoordinate of the centroid isTheThe y coordinate of the centroid isThe moment of inertia about the z axis is Izin4.in4.The moment of inertia about the y axis is IyThe moment of inertia about the z' axis going through the centroid is IT'The moment of inertia about the y' axis going through the centroid is lyin.Xxin.Cc+❀OBY NC SA2016 Eric Davishahlin4.in4.

Given To find The coordinate of the centroid is The y coordinate of the centroid is The moment of…

Compute the coordinates of the centroid (,) of the area shown. Also compute the area moment of intertia about the # and y axes shown in the figure and the z' and 3 axes with origin at the centroid. a b y y = a√bx с -C Values for dimensions on the figure are given in the following table. Note the figure may not be to scale Variable Value 4.5 in 1.2 in¹ (Note the -1 exponent only applies to the unit, not the number.) 9 in The coordinate of the centroid is in. The y coordinate of the centroid is The moment of inertia about the z axis is I₂ The moment of inertia about the y axis is Iy The moment of inertia about the z' axis going through the centroid is I The moment of inertia about the y' axis going through the centroid is Iy 030 BY NC SA 2016 Eric Davishahl in. (CC) + in*. in4. in*. in4.

Compute the coordinates of the centroid (,) of the area shown. Also compute the area moment of intertia about the # and y axes shown in the figure and the z' and 3 axes with origin at the centroid. a b y y = a√bx с -C Values for dimensions on the figure are given in the following table. Note the figure may not be to scale Variable Value 4.5 in 1.2 in¹ (Note the -1 exponent only applies to the unit, not the number.) 9 in The coordinate of the centroid is in. The y coordinate of the centroid is The moment of inertia about the z axis is I₂ The moment of inertia about the y axis is Iy The moment of inertia about the z' axis going through the centroid is I The moment of inertia about the y' axis going through the centroid is Iy 030 BY NC SA 2016 Eric Davishahl in. (CC) + in. in4. in. in4.

Structural Analysis

6th Edition

ISBN:9781337630931

Author:KASSIMALI, Aslam.

Publisher:KASSIMALI, Aslam.

Chapter2: Loads On Structures

Section: Chapter Questions

Problem 1P

See similar textbooks

Similar questions

The bent rod shown below consists of two straight parts along x and y- axes and a half-circle in yz-plane. Find the centroid of the rod. 18" 16" 8" 1 8" 16" 11.314
Let T, = Tension on the left T, = Tension on the right 6 = angle of contact in radians e = natural base logarithm (2.7183) From Figure, 6 = 180° = TT (radians) Problem 1: See figure below, determine 6 T. 40° D T = T, e H6 A R.
3) The T shaped cross-section of a beam is made of a flange (the upper horizontal area A1 = 2000 mm2) and a web (the lower vertical area A2 = 3200 mm?) as shown in the figure. 20 mm If you want to compute the vertical distance C, of the centroid of this cross-section from the bottom most point of this cross- а. section then give the expression in terms of some numbers from which Cy can be computed. No need to carry out the calculation. b. From part (a) if you get Cy = 114.6 mm then give the final expression of the area moment of inertia Ix (about the x-axis going through the centroid of the T-section). Your expression should only contain some numbers. No need to finish the calculation. Give the final expression of the area moment of inertia ly (about the y-axis going through the centroid). Your expression should only contain some numbers. No need to finish the calculation. d. If you drill a circular hole of 15 mm diameter with its center 160 mm С. 20 mm 100 mm coinciding with the…
Determine the y-coordinate of the centroid of the area under the sine curve shown. 3 Answer:y= = i 10 y = 3 sin π.χ. 10 x
Q3: Consider a two degree of freedom bar elements as shown in figure. Using finite element method to formulate the equilibrium equation of it. If the cross sectional area is 10 mm² and E=100 GN/m². | 20KN – 30KN ISKN - 300 -600–+ 350 All Dimension in mm
Calculate the position of the centroid. Use the axes of the figure. It is possible to make the calculation from three geometric shapes only. Answer: Xc = 35.1 cm Yc= 18.3 cm
Strength of Material Sigma x = 27MPA Sigma y=45MPA Txy=15 MPA Sign and direction are in figure
y = kx² a Determine by direct integration the centroid of the area shown. Express your answer in terms of a and b.
d(mm)=30 Point X =B P1(N)=450 P2(N)=600
QUESTION 3: For the beam given in the figure, using the Virtual Work Principle, a) Calculate the slope at B b) Calculate the vertical displacement at B Take E 200 GPa and I=250×106 mmª. Note: P is given for each student in the attached table. A EI 4 m P + ΕΙ 2 m B
Using the figure shown below, determine the centroid of the line with respect to reference axes.
THE CENTROID OF THE PLANE REGION IS LOCATED AT C. IF THE AREA OF THE REGION IS 20OOMM2 AND ITS MOMENT OF INERTIA ABOUT THE X- AXIS IS IX =40 x 106 MM4, DETERMINE IU. dz = 70 mm Ce d = 90 mm DETERMINE lu (Unit: mm^4) Your answer Back Next Clear form