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prove: Csc=1+cot(Ө)/sin(Ө)+cos(Ө)
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\[\csc = 1+ (\cot/(\sin + \cos))? \] or \[\csc = (1 + \cot)/\sin + \cos?\] You need to try and use the website's tools to help us out a bit here, it's impossible to demonstrate without clearly writing it out.
\[\csc(\theta)=\frac{1+\cot(\theta)}{\sin(\theta)+\cos(\theta)}\]?
yes exactly..
ok then this is an easier one. multiply top and bottom by \[\sin(\theta)\]
\[\csc(\theta)=\frac{1+\cot(\theta)}{\sin(\theta)+\cos(\theta)}\frac{\sin(\theta)}{\sin(\theta)}\] \[\frac{\sin(\theta)+\cos(\theta)}{(\sin(\theta)+\cos(\theta))\sin(\theta)}\] \[=\frac{1}{\sin(\theta)}\] \[=\csc(\theta)\]
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thanks for helping me..
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