What is that the period, amplitude, and phase shift of f(x) = 3cos2(x- pi/4)+1 ? b) List the five critical points for the first cycle. c) Use this information to sketch the graph of f(x) for two complete cycles. Determine ¼ wave and starting point. Clearly label the scale on both axes.
any idea?
@Loser66 no :( please teach me
:( how to teach ????
willing to study?? need patience (I need it , too) OK?
@ranga I don't know how to teach, please, help
amplitude will be 3. period :2pi /2 = pi . phase shift is 2*pi/4 = pi/2.critical points are when first or second derivative = 0.
@sre can you help me figure out the critical points, I haven't learned how to calculate them yet
general form is \[f(x)=Acos(\omega t+\phi _{0})\]
A:amplitude omega: angular frequency t: time phi_0:phase
\[\omega=\frac{ 2\pi }{ T }\] T is the period
I believe the phase of the function is everything within the trig function and the period can be calculated from omega
\[x-\frac{ \pi }{ 4 }=0=\phi \]
is that a cos^2 function?
http://www.wolframalpha.com/input/?i=plot+3cos%5E2%28x-pi%2F4%29+%2B1+for+x+%3D+0+to+4pi
@sre can you guys help me graph c) please somebody? or is @dumbcow example the sketch for f(x) for two complete cycles?
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