A lumped mass $($machine foundation$)$ subject to steady$-$state forced vibrations with viscous damping is conceptually illustrated below $($next page$).$

$($A$)$ Using Excel$$ software, program your own computational driver $($spreadsheet$)$ to generate a full set of frequency response curves $($last page$)$ relating the magnification factor N to the frequency ratio $($omega $)/($omega $\_($n$))$ defined by the steady, sinusoidally varying harmonic force acting on the lumped mass.

NOTE $1$: You are required to generate frequency response curves for the following

specific values of damping ratio, D$=0\mathrm{.}00,0\mathrm{.}05,0\mathrm{.}10,0\mathrm{.}15,0\mathrm{.}20,0\mathrm{.}25,0\mathrm{.}30,0\mathrm{.}35,0\mathrm{.}40,0\mathrm{.}45,0\mathrm{.}50,0\mathrm{.}55,0\mathrm{.}60,0\mathrm{.}65,0\mathrm{.}70,0\mathrm{.}75,0\mathrm{.}80,0\mathrm{.}85,0\mathrm{.}90,0\mathrm{.}95,$ and $1\mathrm{.}00.$

NOTE $2$: You are required to set the horizontal scale to a final value, $($omega$)/($omega $\_($n$))=5\mathrm{.}0.$

$($B$)$ For each specified value of damping ratio $($D$)$ under question $($A$)$ above, calculate the magnification factor N under resonance and report your results in a reasonably organized, tabular fashion.

I need help writing the equation for Excel please