simplify: sin(sec^-1 x+1/3) I have the answer, just not sure how to get there.
you just asked a similar question earlier didn't you? it the same process
what is secant though
first is that \(\large \rm sin(sec^{-1}(x)+1/3)\)
secx is just 1/cosx
is what i wrote correct?
yes the answer is square root x^2 + 2x -8 all over x+1 but where did the polynomial come from
I'm asking did you write your problem like this \(\large \rm sin(sec^{-1}(x+1/3))\) or \(\large \rm sin(sec^{-1}(x)+1/3)\) i'm less concerned about the answer they give you make sure you wrote the right thing.Also, make sure you looking for the right question
I meant it like the first way sorry about that
okay first set \(\large \rm sec^{-1}(x+1/3)=\theta\) so \(\large \rm sin\theta=x+1/3\)
let's draw a picture that goes with this information
im sorry should be sec(theta)=x+1/3 not sin
|dw:1414204232821:dw| we need to find the missing side
ops sorry, forgot what i did! the first one you said was the right expression i was working on the second one lol
let's rebuild! \(\large \rm sec^{-1}(x)=\theta ~~\Longrightarrow sec\theta=x\)
I will need to ask you to recheck your problem again! and rewrite the exact expression alright! use the drawing tool
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