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OpenStudy (anonymous):
simplify to a single trig function:\[{1+csc~x}\over{cos~x+cot~x}\]
it's supposed to be \(sec~x\)
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OpenStudy (anonymous):
@sauravshakya @ParthKohli @Hero @wasiqss
OpenStudy (anonymous):
just get me started
OpenStudy (anonymous):
Put everything in terms of sines and cosines
OpenStudy (anonymous):
\[{1+{1\over sin~x}}\over{cos~x+{{cos~x}\over{sin~x}}}\]the part im stuck at is \[{sin~x+1}\over{cos^2x+cos~x}\]
OpenStudy (anonymous):
Your second part is not completely correct
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OpenStudy (anonymous):
how?
OpenStudy (anonymous):
It is correct except that instead of cos^2(x) in the denominator, it should be cos(x)sin(x)
OpenStudy (anonymous):
yup^
OpenStudy (anonymous):
so its \({sin~x+1}\over{cos~x~sin~x}\) ?
OpenStudy (anonymous):
the denominator is cos(x)sin(x)+cos(x)
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OpenStudy (anonymous):
oh okay
OpenStudy (anonymous):
how do i go from there?
OpenStudy (anonymous):
and then you can factor out a cos(x) from the bottom, and you will then be able to cancel a few terms from the top
OpenStudy (anonymous):
this makes a lot more sense now, thank you so much
OpenStudy (anonymous):
i see where i went wrong...didnt simplify the fractions correctly
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