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No.: - lolbin В. - 20 in 20 in Determine the displacement and rotation at B - Final element analysis subject use Matrix

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101blin e goin ② not doin A, E, I gran matrix or Stibe ness, element : ru. v. &, & ve de ÉS (-4c5-es -(Pack 143.2) CO [+] & xA= area I are moment of inertia La length се ск 9 S = 8ine Le E30x108 pi, A 0in2, = 200 in4 for element - 9 - 90°, CEO, S= 이1 0 0 ooo 19 。 - lo CE T9 . 。 。 。 lo - - o 。 。 | u 。 。 日- 。 。 。 。 18 , , LG 。 o (高)。 。 一 -sold) 。 - c Lé o (3) 09 a o ew - oBoundary conditions - u, sy, Ф, во -too_Ь -IooЬ - mе gas N 4 - 333.33 Jь-in 37 333, 33 Jo-n Fax = 0, Fas = 0 Fes : -105 06 ,1 70 GI o 이 100 -333 33 191 머2I 12 1 105 333-33 - 12I ret191 - - -10) -333-33 - 100 - CI | ST SI 2 g I E | 33333 L GI ries 나In this question value of area , area moment of inertia , and elastic constant is not given so I have assume it so that I can get answer. In this type of global matrix we have to reduce our equation so in boundary condition if u1 is zero then no significance of 1st row 1st column using this I reduce our matrix 9*9 to 4*4. Reason behind this is very simple, when we multiply to matrix we have to take multiple of row of left matrix and column of right matrix so if u1 is zero then in all equation we have to consider it so better one is cancel that row and column.

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