derive the value of whole root of1+sinx/1_sinx
if you want the value, then you must supply a value for x
simplification needed
multiply top and bottom by conjugate
it will simplify to something like sinx
dammit that is right. I didn't think of that!
or similar
what do you mean by root? like a square root or find the zero
\[\sqrt{\frac{1+\sin(x)}{1-\sin(x)}}\]
first ignore the sqrt
\[\frac{1+\sin(x)}{1-\sin(x)} \times \frac{1+\sin(x)}{1+\sin(x)} \]
ahh ok then
wait
should multiply by 1-sinx
but its same idea
(1+sinx)/cosx
or secx + tanx
you will get some 1-sin^2 , which can be changed to cos^2 , then the sqrt disappears when you include the sqrt
no elecengineer you were right first time, conjugate is 1+sinx
nah but i remember certain times you dont multiply by the conjugate of the bottom, when you evaluate certain limits you dont , it all depends on whether you want the diff of squares on the top or bottom
ah dont worry
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