Applets:Periodendauer periodischer Signale: Difference between revisions
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g = cnfBox.create('slider',[[6,-0.5],[9.7,-0.5],[-180,90,180]], {withLabel:false, withTicks:false, snapWidth:5}), | g = cnfBox.create('slider',[[6,-0.5],[9.7,-0.5],[-180,90,180]], {withLabel:false, withTicks:false, snapWidth:5}), | ||
t = cnfBox.create('slider',[[-0.7,-1.5],[3,-1.5],[0,0,10]], {withLabel:false, withTicks:false, snapWidth:0.2}), | t = cnfBox.create('slider',[[-0.7,-1.5],[3,-1.5],[0,0,10]], {withLabel:false, withTicks:false, snapWidth:0.2}), | ||
//Definition der Ausgabefelder | //Definition der Ausgabefelder | ||
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l_T0 = plotBox.create('line', [p_T0, p_T0h]) | l_T0 = plotBox.create('line', [p_T0, p_T0h]) | ||
}; | |||
//Bestimmung des Wertes T_0 mit der Funktion von Siebenwirth | //Bestimmung des Wertes T_0 mit der Funktion von Siebenwirth | ||
function getT0() { | function getT0() { | ||
Revision as of 07:57, 15 September 2017
Funktion: $$x(t) = A_1\cdot cos\Big(2\pi f_1\cdot t- \frac{2\pi}{360}\cdot \phi_1\Big)+A_2\cdot cos\Big(2\pi f_2\cdot t- \frac{2\pi}{360}\cdot \phi_2\Big)$$
