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Tangents and perpendiculars to the initial line (polar coordinates - fp2 new)
Just curious how to start this:
r = a ( 3 + root 5 cos pheta )
Find the polar coordinates of the points P & Q where the tangents to C are parallel to the initial line.
Obviously I need a y = r sin pheta approach but the equation I'm working with seems void of any sin's.
What shall I do?
r = a ( 3 + root 5 cos pheta )
Find the polar coordinates of the points P & Q where the tangents to C are parallel to the initial line.
Obviously I need a y = r sin pheta approach but the equation I'm working with seems void of any sin's.
What shall I do?
lolwut?
you must multiply r by sin theta and then differentiate and set to zero.
you must multiply r by sin theta and then differentiate and set to zero.
Bugzy
Ta.
P.S - It's probably a stupid question but no where in my textbook was that conveyed to me :/
P.S - It's probably a stupid question but no where in my textbook was that conveyed to me :/
don't worry about it.
Original post by Tyrotoxism
lolwut?
you must multiply r by sin theta and then differentiate and set to zero.
you must multiply r by sin theta and then differentiate and set to zero.
What about r^2=a^2cos(2θ) ?
Came across this while solving mock papers and I got stuck. If I try the d(rsin(θ))/dθ method I get some weird equation with mixed powers of cosθ and sinθ.
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