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solve following equation for values of theta in range of................., in terms of pi
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|dw:1405428329925:dw| @ikram002p
\[7\tan2x = 4sinx\]
Try solving this equation manually
The book answer is 0, 0.580pi, pi, 1.420pi, 2pi
@PFEH.1999
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is it like this ? \(\Huge 7 \tan 2x = 4 \sin x \) for 0≤x≤2π
yes
nw tan 2x= ?
it has identity do you know it ?
\(tan(2x) = [2 tan(x)] / [1 - tan^2(x)] \)
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ok..
tan(2x) = [] / [1 - tan^2(x)] \[\Huge tan(2x) =\dfrac { 2 \tan(x) } { 1-\tan^2 (x) }\]
so \(\Huge 4\sin x =7 \dfrac { 2 \tan(x) } { 1-\tan^2 (x) }\)
\(\Huge 4\sin x(1-\tan^2 (x) ) = 14 \tan(x) \)
ok..
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