-2(secx)^2Tanx=0 Solve for x in the interval ((-pi/2),(pi/2))
The original q was "Determine the open intervals on which the function f(x)=2x-tanx,(-pi/2,pi/2) is concave upward or downwards"
I foudn the 2nd derivative but Idk what x's make this 0
-2(secx)^2Tanx=0 so, sec x =0 or tan x =0
Yeah, I don't think i paid attention well enough when the teacher did all the trig stuff. idk how to find those without looking at a chart. I have one but can u teach me how it actually works?
tan x = 0 for what all values of x so sin x/ cos x = 0 so sin x = 0 for which values ?
x=0 ??
yes, in interval -pi/2 to pi/2, it will be x=0 only and for what vaules will be sec x = 0 ?
secx=1/cosx... how do I get 0 with that? 0_0
thats because, sec x can never be 0, so u have only one solution, x=0
so for -2(secx)^2Tanx=0 x=0 only , in -pi/2, pi/2
ohhh! Ok! Thank you!
welcome ^_^
:D
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