\(\(Solve[{A\_1 - x'\ B\_1 - A\_2 + x'\ B\_2 == 0, 
		
        A\_2 + x'\ B\_2 - A\_3 - x'\ B\_3 == 0, 
		
        \(-B\_1\) + B\_2 == q\/e, 
		\(-B\_2\) + B\_3 == \(-q\)\/e, 
		
        A\_1 - \(L\/2\) B\_1 - A\_3 - \(L\/2\) B\_3 == 0}, 
	

      	{A\_1, B\_1, A\_2, B\_2, A\_3, B\_3}]\ \)\)

\(Solve[{A\_1 - x'\ B\_1 - A\_2 + x'\ B\_2 == 0, 
		
        A\_2 + x'\ B\_2 - A\_3 - x'\ B\_3 == 0, 
		
        \(-B\_1\) + B\_2 == q\/e, 
		\(-B\_2\) + B\_3 == \(-q\)\/e, 
		
        A\_1 - \(L\/2\) B\_1 - A\_3 - \(L\/2\) B\_3 == 0, 
		
        \(A\_1\) \((\(-x'\) + L\/2)\) + \(B\_1\/2\) \((x'\^2 - L\^2\/4)\) + 
            A\_2\ 2\ x' + \(A\_3\) \((L\/2 - x')\) + 
            \(B\_3\/2\) \((L\^2\/4 - x'\^2)\) == 0}, 
	

      	{A\_1, B\_1, A\_2, B\_2, A\_3, B\_3}]\)

\(Solve[{A\_1 - p'\ B\_1 - A\_2 + p'\ B\_2 == 0, 
		
        A\_2 + p'\ B\_2 - A\_3 - p'\ B\_3 == 0, 
		
        A\_1 + \(B\_1\) \((\(-N\_g\)\/2)\) - A\_3 - \(B\_3\) \((N\_g\/2)\) == 
          0, 
		A\_2 - \(B\_2\) \((p' - 2)\) - 
            \((A\_1 + \(B\_1\) \((\(-p'\) - 1)\))\) == \(-q\)\ H\/e, 
		
        A\_3 + \(B\_3\) \((p' + 2)\) - \((A\_2 + \(B\_2\) \((p' - 1)\))\) == 
          \(+q\)\ H\/e}, 
	
	{A\_1, B\_1, A\_2, B\_2, A\_3, B\_3}]\)