Lim x tends to pi/2 tan^2x - 2tanx - 3 /tan^2x - 4tanx +3
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Limit x->pi/2(tan^2x-2tanx-3)/(tan^2x-2tanx+3)
=Limit x->pi/2(tan^2x-3tanx+tanx-3)/(tan^2x-3tanx-tanx+3)
= Limit x->pi/2(tanx+1)/(tanx-1)
=Limit x->pi/2(sinx +cosx)/(sinx-cosx)
Put the limits
=(sin90+cos90)/(sin90-cos90)
=(1+0)/(1-0)
=1/1
=1
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