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Find an equation of the tangents to the curve y=sec x at x=(-pi/3) and (pi/4)
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y'=?
|dw:1380681627179:dw|
derivative is sec(x)tan(x)
so, x = - pi/3 , y'(-pi/3) =?
that is where i get lost. Using the chain rule I am getting (-2sqrt3x) ((-2sqrt3pi)/3)+2. but I'm not sure.
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(-2sqrt3x)-((2sqrt3pi)/3)+2 ... sorry
I am sorry. I am super dummy in teaching.
This is exactly what I was looking at as my answer. This is great so now if I needed to find this for pi/4. I can use same way ?
I think so, hehehe... good luck.
do you have any idea of what the graph would look like with those two tangent lines in it ?
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you said tangent "line" , so, it's a line. that's it
sorry ... ok thanks. :)
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