how would i find this cosx= root 3 i need the value of x?
then you need to know your basic trig angles; which is more memorization than anything else
its not one of the basic ones
theres a way to figure it out, but i can't remember what it is
if you believe it isnt basic; then you need to use a calculator or a trig table; the answer is x = cos^-1(x)
arccos is another name for the inverse function
thats what i thought, so i have to do inverse trig to find it?
it would be a miracle if \[\cos(x)=\sqrt{3}\]
yes; you have to "undo" the trig :)
when i put that in my calc it says error
because \[-1\leq \cos(x) \leq 1\] for all x
then the answer is undefined ;)
yes it is not possible. the biggest cosine can be is 1 and the smallest it can be is -1
so in particular it cannot be \[\sqrt{3}\]
this problem has to have an answer, it was f(x)=cosx [-pi/3 , pi/3]
don't try to find the inverse sine or cosine of anything bigger than 1 or less than -1
unless you left out something in the problem, the answer is undefined
that's the whole problem, but the integral evaluation of that can't be undefined
Math is full of problems that have no answer :)
Mevertheless, there are complex numbers whose cosines are sqrt(3)
if this is a complex variables class ineedhelp is taking i will eat my hat
From Mathematica 8\[x= \text{ArcCos}\left[\sqrt{3}\right]=0.+1.14622 i \]
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