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A = \frac{F}{m}\cos \theta [/tex]](images/latex/a67ac91d66f351d7296ffb4ee9191fc2e4b77fce_0.png "[tex](w_o ^2 - w^2 )A = \frac{F}{m}\cos \theta [/tex]")
![[tex]\gamma wA = \frac{F}{m}\sin \theta [/tex]](images/latex/820bf20759a06ca09da78df8a98cf8f2b622b370_0.png "[tex]\gamma wA = \frac{F}{m}\sin \theta [/tex]")
![[tex]A(w) = \frac{{F/m}}{{\left[ {\left( {w_o ^2 - w^2 } \right)^2 + (\gamma w)^2 } \right]^{1/2} }}[/tex]](images/latex/8d1260f721f55df754d504b16ef9ea3df675e738_0.png "[tex]A(w) = \frac{{F/m}}{{\left[ {\left( {w_o ^2 - w^2 } \right)^2 + (\gamma w)^2 } \right]^{1/2} }}[/tex]")
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