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solve the equation for exact solution over the interval of [0 - 2pi] : tan squared x + 3 = 0 .. help :)
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\[\tan ^{2}x+3=0\] is this the ?
yep :)
it looks like there is no solution \[ \tan^{2} x=-3\] undefined
really? .. thats my assignmnt hehehe..
you can write tan^2 x = -3 tan x = (-3)^1\2 \[\tan x = \sqrt{3}i\]
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i think thats not it
\[\tan x = \tan \frac{ \Pi }{ 3 } i\]
\[x = \frac{ \Pi }{ 3 }i\]
have you study about imaginary numbers
yep
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but we dont use imaginary in this part of the lesson i think
we have to use imaginery number when there is -ve sign in the squareroot
what do you say @camjan
yes i know but there is really something wrong.. try another one ill just post another pls answer tnx
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