#confused as to when dividing by sin or cos theta whether a set of solutions will be deleted
34 messages · Page 1 of 1 (latest)
the cos never got removed from the equation
you only consider it to be =0 if it was factorised out of the equation @junior meteor
like if you had cos^2x + cosx=0
then cosx(cosx + 1) = 0
so cosx=0 or cosx + 1 = 0
dividing by cos here would get rid of it completely
however in sin/cos the cos is still there it's just been moved around
you're a life saver
thank you so much
np garlic flatbread with cheese & b
if you have maths questions you can ask me in redacted😊
Just for a point of interest, you can solve this using R-conversion / harmonic identity.
$$ \sqrt{29} \sin\left(2x - 20^\circ + \arctan\left(\frac{2}{5}\right)\right) = 0 $$
HM
i kinda like harmonic identity more
it just doesn't mess with the dividing and cancelling
yeah
do you learn this in year 2?
yeah , chap 7
alright thanks a lot, cant wait for it I think it will make it a lot easier
dw, trig is soo nices. probly my fav topic.
and cg50 just makes even better sometimes
I'll admit its very satisfying when you correct results
yeah , but knowing answer at start with cg50 and then proving it , feels even better
cg50 isnt used at alevel right?
you can use it
it is
not a requirement at all though
if it's = 0 it's better to just divide and make it cos
you use that R thing when it's acosx + bsinx = c where c isn't 0
old one was much better