The angle between the pair of lines is?
\[\LARGE y^{2}-2xycosec \theta+x^2=0\] \[\LARGE 0<=\theta<\frac{\pi}{2}\]
This??\[ \Large y^2 - 2xy\csc(\theta) + x^2 = 0 \]
yes.. i tried.. \[\LARGE \tan \theta=\frac{2 \sqrt{4 cosec^2 \theta-1}}{2}\]
doesnt lead anywhere
The question doesn't make sense because we can't really control for \(x\) and \(y\).
lolwut
Tell me where you are getting your equation from. It doesn't make sense. You said "angle between lines", but what lines?
Options: a) pi/2 b) theta c)pi/2-theta d)none of these
the equation which I wrote contains combined equation of two lines
What were the original two lines?
we cant figure that out..we have the combined equation given
How were the lines combined?
god knows,we have a ques thts it
did you consider the equation as quadratic in \(y\)?
|dw:1356932297265:dw|
theta i guess
solve for y,and you will get the ralation above
|dw:1356932494598:dw|
Regardless of what \(\theta\) is, can't you choose \(x\) and \(y\) to be something where it isn't a root?
|dw:1356932958095:dw|
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