For the yellow region, calculate the following using THREEpositive shapes and TWO negative shapes:2.5T ur property sode se way aswee our ua. Areab. Centroidc. Volume of revolution about x= -3 rotated 360°d. Rectangular and Polar Moments of Inertiae. Radii of gyrationf. MOI about x=4g. Volume of 0.02-unit thick coating if curve ABCDEF (notethat AF is not included) is revolved 360° about x = -1h. A rectangle with length 5 units and width d adjacent tothe left of the quarter circle is to be added such that thex component of the centroid moves to the left by 0.53.734°=8Thi nt sr property sede no enin ony way asIBit wine sour oe1.2 units = xunits. Calculate the value of d and the new centroid.2.4Parameters:O = 34°x = 1.2 units2.8Computation of centroid and moment of inertia of the areaFlementArea, A(Formula)-1 +2Aỹ(Value)(Value)(Formula)(Value)(Formula)(2)(Formula)(Value)(Formula)(2)*or12.56640.00004425.132712.56643-2a(1)"x(1)-(1)1-3.1416-3.141644-3.9270-3.9270TOTAL9.42489.4248-3.141621.20588.6394Computation of centroid of the lineElement Length, L (Formula ifapplicable)(Value)(Formula)TOTALDimensions are in cm.

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For the yellow region, calculate the following using THREE positive shapes and TWO negative shapes: 2.5 T ur property so de use wy as f a. Area wee our u b. Centroid c. Volume of revolution about x= -3 rotated 360° d. Rectangular and Polar Moments of Inertia e. Radii of gyration f. MOI about x=4 g. Volume of 0.02-unit thick coating if curve ABCDEF (note that AF is not included) is revolved 360° about x = -1 h. A rectangle with length 5 units and width d adjacent to the left of the quarter circle is to be added such that the x component of the centroid moves to the left by 0.5 3.7 34°=6 Th nt sr property e de no enin ony way as it wie sour oe 1.2 units = x units. Calculate the value of d and the new centroid. 2.4 Parameters: O = 34° x= 1.2 units 2.8 Computation of centroid and moment of inertia of the area

For the yellow region, calculate the following using THREE positive shapes and TWO negative shapes: 2.5 T ur property so de use wy as f a. Area wee our u b. Centroid c. Volume of revolution about x= -3 rotated 360° d. Rectangular and Polar Moments of Inertia e. Radii of gyration f. MOI about x=4 g. Volume of 0.02-unit thick coating if curve ABCDEF (note that AF is not included) is revolved 360° about x = -1 h. A rectangle with length 5 units and width d adjacent to the left of the quarter circle is to be added such that the x component of the centroid moves to the left by 0.5 3.7 34°=6 Th nt sr property e de no enin ony way as it wie sour oe 1.2 units = x units. Calculate the value of d and the new centroid. 2.4 Parameters: O = 34° x= 1.2 units 2.8 Computation of centroid and moment of inertia of the area

Structural Analysis

6th Edition

ISBN:9781337630931

Author:KASSIMALI, Aslam.

Publisher:KASSIMALI, Aslam.

Chapter2: Loads On Structures

Section: Chapter Questions

Problem 1P

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