the picture is not clear, hence i have assumed
X axis = horizontal
Y axis= vertical.
all values are taken as per the visible picture
deciphered.
![moment and product of inertia about The can eanly the M.W centroid be calculated alirecty. ΣΕ EE)m+e*a]; [ Fxse (E)²A Igxrx](http://img.homeworklib.com/questions/add10fb0-98a0-11eb-9163-13351796a276.png?x-oss-process=image/resize,w_560)
![Ina = (1i5)[1et) + (.se3° C10 e?)] 12 +(1) [(3t, +(0.sė)? (8e?)] + G3+s (8€?)] 12 Ixx 1S। +१ in the unit of t are cohire t](http://img.homeworklib.com/questions/aec244a0-98a0-11eb-943e-f3a499cfa95c.png?x-oss-process=image/resize,w_560)


6- The beam cross-section shown below is composed of a flat plate bonded to an angel...
Consider the idealized beam cross-section shown in the figure. The simplified piece-wise constant temperature-induced change in Young's modulus, the channel beam cross- section no longer has an axis of symmetry. Within the top flange, E=0.8Eo and AT =2 To. Within the web, E =0.9Eo and AT = To. Within the bottom flange, E = Eo and AT-O. (i) Locate the modulus weighted centroid. (ii) Calculate the area moment of inertia about the z axis (iii) Determine the area product of...
Consider the idealized beam cross-section shown in the figure. The simplified piece-wise constant temperature-induced change in Young's modulus, the channel beam cross- section no longer has an axis of symmetry. Within the top flange, E=0.8Eo and AT =2 To. Within the web, E =0.9Eo and AT = To. Within the bottom flange, E = Eo and AT-O. (i) Locate the modulus weighted centroid. (ii) Calculate the area moment of inertia about the z axis (iii) Determine the area product of...
Knowing that F1=F2=137 lbf, and that the beam element below has
a cross section of 6 inch2 and is made of Aluminum (has
a Young's Modulus of 7*107 and a poisson's ratio of
0.33). Find the reaction forces in all THREE supports when ONLY F1
is applied and then when only F2 is applied.
LA i r 8.5 n 2in had reachsn forces when only), l's apple1 When s appied on/