GO . 2 1 1 ) Frequency of the undamped oscillator The differential equation of the undamped oscillator is [ t ) + cyst = 0 with oso Here's a new sample with Q 1 0 ] = 05 Y [ 0 1 = - 23 = = 1 0 initialdisplacement = 0 initiatives = - 2 entire = 16 Clear (= DIVE Fiscal = InSolve ( letter to vote initials ( D = = initialvel ] , It it 0 . endtime! ) : It = [ t andasol 1 ; Little Plot ( * [ t ) , It , endtime ) , Plotstyle ( Thickness 0 01 , Real ] PlotRange All , Faceslabel + 1 "t It ) ) . Plotlabel U U You may Wats I want to enlarge this graph by clicking on It and then dragging of the corners Here is what you get when you give a hefty increase to c and keep everything else the sam 10 Clear ly , t ) adesol = MUsolve ( IF It out = = 0 0 = = initialdisplaceten * (D = = initialvel ) . It ) ( to endtimes * [ ] = [ Ends SOLID bige Plott , it . C , eratimes , Plotstyle + this 10 0151 , Green ) ) PlotBarge All Axeslabel - N't " With Plotlabel to turn Here they are together show /base little PlotLabel " Big little a and other stuff the 3 3 are little and she stuff Most folks like to say that the frequency of an undamped oscillator is the measurement of the number of oscillations the oscillator makes every unit of time Run additional experiments if you like and then you make the call : Does increasing c increase or decrease the frequency of the oscillator