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S. Whst �t�c appmoxim�a�to�1�cteant of thc�opos�d�ctr�tion un a�es? <br /> 9. '�"o w�at appern�A�pth wi#1 t�rc��qt�ott ax�be�'? <br /> �0. In cubic y�nds,,appr�oxim�ttly how much m�ter�sl wili b�c rcmova�; <br /> UNh'�vawN <br /> 1 l.Wil!�'ol extr�ct�on�v�otv�c tb�u�of+�pbai�ac? <br /> Ye� � Na � <br /> 12. Witl si�e ofc�adtion+�uk im t#�e�u�c aftribuqaryr�pnou�d w�? <br /> 'Y�s II t�o � <br /> 13. Wi11 oMhtr the b�ndo�wnKt ar il►c m�nt �i�c opd�tat raxiv�e a�ny typ�a of <br /> �compcnsatnon, i.c., m�netary, iu�-�i�d, h�ula�C fce�, etc», from the proP'ascd <br /> ma�t�rirat exa�ption? <br /> Yres �, No �,,, <br /> 14. Pkase �uPPtY��PY o#'any aocvmcnts�that wi11 c�rcure th�t the �of e�ttract�on <br /> will bc rie�c�aimod eo �onnc baaie��c�ia�1 bwd�e oaat e�sctirviRi� hsv�e bden <br /> ooi�p'ic�dad. <br /> 1�3. Da y�ota havt par�t�ita Eor thie arc�tivi�ty from a�ny otlxr�av���sl ag�vncies �cb <br /> �a buildbnS•�n�ctiam,a'�P'antits,and if ao,v��rre th�y'.> <br /> Nd <br /> 16. Arc there si�td�adcraVioc��l�genc�►paurtticq�a�nta m t�Qf fiud"mg"2 <br /> ��� Ycs � Na � <br /> Yt� � No � <br /> Design <br /> P�a�e�a#i <br />