use basic identites and slove sin2 u+tan2 u+cos2 u/sec u
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OpenStudy (turingtest):
\[{\sin^2 u+\tan^2 u+\cos^2 u \over \sec u}\]or \[\sin^2 u+\tan^2 u+{\cos^2 u \over\sec u}\]or something else?
OpenStudy (ksaimouli):
the first one
OpenStudy (anonymous):
\[\sin^2(u)+\cos^2(u)=1\] so a start is changing the numerator to
\[1+\tan^2(u)\]
OpenStudy (ksaimouli):
sec u
OpenStudy (ksaimouli):
is it sec u
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OpenStudy (ksaimouli):
1+tan x/1+cot x can u plz answer this one
OpenStudy (ksaimouli):
ya i got
OpenStudy (turingtest):
what do you have as an answer for the first one?
OpenStudy (ksaimouli):
i got sec u
OpenStudy (turingtest):
good, hmm... let me look at the next one
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OpenStudy (turingtest):
ok, \[{1+\tan x \over1+\cot x}\]right?
OpenStudy (ksaimouli):
ya
OpenStudy (turingtest):
multiply top and bottom by tan x, that should do the trick
OpenStudy (ksaimouli):
i did not get u today they said basic identeies so don know any thing about this
OpenStudy (turingtest):
well if you want to talk in terms of identities rewrite it as\[{1+{\sin u \over \cos u}\over1+{\cos u \over \sin u}}\]now multiply top and bottom by\[\tan u={\sin u \over \cos u}\]
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