$(a)\; f_{1} =f_{2}< f \qquad(b)\; f_{1} > f \;and \;f_{2} \;becomes\;negative\qquad(c)\;f_{2} > f \;and \;f_{1} \;becomes\;negative\qquad(d)\;f_{1}\;and\;f_{2}\;both\;become\;negative$

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