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If m cotA = n
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Find the value of \[\frac{ m sinA - n cosA}{ ncosA+msinA }\]
;-;
Hmm how bout weeeeeee.... make a bunch of ugly fractions so we can create some cotangents, ya?
\[\large\rm \cot A=\frac{\cos A}{\sin A}\]
So how bout we divide top and bottom by sinA,\[\large\rm \frac{m sinA-n cosA}{n cosA+m sinA}\frac{\left(\frac{1}{\sin A}\right)}{\left(\frac{1}{\sin A}\right)}\]giving us,\[\large\rm =\frac{m\frac{\sin A}{\sin A}-n\frac{\cos A}{\sin A}}{n\frac{\cos A}{\sin A}+m\frac{\sin A}{\sin A}}\]
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And then just uhhh.. clean it up from there, ya?
@zepdrix Ha, thank you! I appreciate your efforts. Oh and sorry for late response, I was busy. ;-;
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