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sec[inverse sin(-1/2)] explain how to get the answer 2sqrt3/3
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\[\sec [\sin^{-1} (-1/2)]=(2\sqrt{3})/(3)\] someone explain to me how that answer is right..pleasee!
does it help to know that \[\sin^{-1}(-\frac{1}{2})=-\frac{\pi}{6}\]?
i knew that but how in the world does the sec come out to that?
first you\[\sin^-1(-1/2)=-\frac{ \pi }{ 6 }\] \[\sec(-\frac{ \pi }{ 6 })=\frac{ 1 }{ \cos-(\frac{ \pi }{ 6 } )}=\frac{ 1 }{ \frac{ \sqrt3 }{ 2 } }=\frac{ 2 }{ \sqrt3 }\]
bc the cos would be \[(\sqrt{3})/(2)\]
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Secant is the reciprocal of Cosine, i.e. \[\sec(\theta)=\frac{ 1 }{ \cos(\theta) }\]
Do you see now where I got 2/sqrt(3) from?
yea i get that sec is the reciprocal of cos so shouldnt the answer be 2/sqrt3
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