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2 sin 3theta -sqrt2 = 0
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\[2\sin 3\theta-\sqrt{2}=0=>2\sin 3\theta=\sqrt{2}=>\sin 3\theta=\frac{ 1 }{ \sqrt{2} }=>3\theta=\sin^{-1} \left( \frac{ 1 }{ \sqrt{2} } \right)=>3\theta=45=>\theta=15\]
2 sin 3theta -sqrt2 = 0 2 sin(3theta)=sqrt(2) sin(3 theta) = sqrt(2)/2 3theta = arcsin(sqrt(2)/2) theta = arcsin(sqrt(2)/2)/3 theta = (PI/4 + 2PI*n)/3 where n belongs to Z theta = PI/12 + 2PI*n/3 where n belongs to Z
\[3\theta=45=>\theta=15 (answer)\]
you typed it in degrees however sin has a period of 2PI thus there is an infinite set of answers
but here its not mentioned that in which form find the answer..!!!if there is any restricton then it colud sooo..1!!
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Exactly. No bounds specified then you need to show all possible answers.
okay..!!
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