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solve sec^2x+5tanx=-2
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sin^2(x)+cos^2(x)=1 so tan^2(x)+1=sec^2(x) so we have tan^2(x)+1+5tanx=-2 tan^2(x)+5tanx+1+2=0 (tanx)^2+5tanx+3=0 let u=tanx so u^2=tan^2(x) or (tanx)^2 u^2+5u+3=0 solve this for u first
1+tan^2x+5tanx=-2 tan^2x+5tanx+3=0 tanx=(-5+-sqrt(25-12))/2
hello got it??
is that the final answer?
you want to solve for x take tan inverse of both sides
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so (tan^-1x)^2 +5tan^-1x+3?
no
im confused...
tanx=(-5+-sqrt(25-12))/2 take tan inverse (or arctan) of both sides
u have found the tanx=(-5+-sqrt(25-12))/2 then x=tan^{-1}((-5+-sqrt(25-12))/2)
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thanks for the help myininaya and dipankarstudy
good luck...
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