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really? i think you get a cubic equation if you try to solve this.
i read it as \[\cos(3A)\] but perhaps it is \[\cos^3(A)\] for the first term
read it as cos(3A)
then you are in trouble
haha
well you have to use a triple angle formula for cosine. then try to rewrite it in term of only one trig function, but i am fairly sure you will get a cubic, and solving will not be easy
haha thx anywayz but i believe there is a simpler way will get back to u i i got it
i'd love to see it. pi works. 0 works. if you just want an answer and see how ugly it is try this http://www.wolframalpha.com/input/?i=cos%283A%29%2Bsin%28A%29-cos%28A%29%3D0
haha thx
let me know the "easy" way to get the weird looking ones
ok
hey if i think if we change cos3A to cos(2A+A) it might be easier to solve since we can use trigo addition formular
well cos3A - cos A = -2sin2AsinA so we got -2sin2AsinA + sinA = 0
how can we proceed now can we divide by sinA?? giving -2sin2A + 1 = 0 so sin2A = 0.5 2A = 30, 150, 390, 510 then A =15, 75, 195, 255 but 0 and 360 are roots also
is uppose you lose some roots by divivding by sinA
they are angles heard of the ASTC method??
how did u get-2sin2Asin2A ??
ASTC no
by the 'sums and differences' formulae there are four
trigo addition formular??
the one I used is CosA - cos B = -2 sin(A+B)/2 * sin(A-B/2
read as 'cos - cos = - 2sin semi sum sin semi difference'
factor formular i see i see
i'll check some of the results
ok
soc45 + sin15 - cos 15 = 0 that was is right anyway
solved A=0,90,180
those are the answered given?
urs correct mine wrong had a careless mistake
no
thx
I had to use one of those formulae a liitle while ago otherwise I wouldn have remembered them They can be useful!! OK u welcome. Pls tick the good answer box to close the question
haha done thx once again
nice work jimmyrep! i got \[\frac{\pi}{12}\] by guessing, but did not get the others
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