সমাধান কর: sec2θ + tan2θ =53,0<θ<π

সমাধান কর: $s e c^{2} θ + \tan^{2} θ = \frac{5}{3}, 0 < θ < π$

$- \frac{π}{6}, - \frac{5 π}{6}$

$- \frac{π}{6}, \frac{5 π}{6}$

$\frac{π}{6}, - \frac{5 π}{6}$

$\frac{π}{6}, \frac{5 π}{6}$

সমাধান কর: $s e c^{2} θ + \tan^{2} θ = \frac{5}{3}, 0 < θ < π$

$- \frac{π}{6}, - \frac{5 π}{6}$

$- \frac{π}{6}, \frac{5 π}{6}$

$\frac{π}{6}, - \frac{5 π}{6}$

$\frac{π}{6}, \frac{5 π}{6}$

সমাধান কর: $s e c^{2} θ + \tan^{2} θ = \frac{5}{3}, 0 < θ < π$

$- \frac{π}{6}, - \frac{5 π}{6}$

$- \frac{π}{6}, \frac{5 π}{6}$

$\frac{π}{6}, - \frac{5 π}{6}$

$\frac{π}{6}, \frac{5 π}{6}$

সমাধান কর: $s e c^{2} θ + \tan^{2} θ = \frac{5}{3}, 0 < θ < π$

$- \frac{π}{6}, - \frac{5 π}{6}$

$- \frac{π}{6}, \frac{5 π}{6}$

$\frac{π}{6}, - \frac{5 π}{6}$

$\frac{π}{6}, \frac{5 π}{6}$

সমাধান কর: $s e c^{2} θ + \tan^{2} θ = \frac{5}{3}, 0 < θ < π$

$- \frac{π}{6}, - \frac{5 π}{6}$

$- \frac{π}{6}, \frac{5 π}{6}$

$\frac{π}{6}, - \frac{5 π}{6}$

$\frac{π}{6}, \frac{5 π}{6}$

সমাধান কর: $s e c^{2} θ + \tan^{2} θ = \frac{5}{3}, 0 < θ < π$

$- \frac{π}{6}, - \frac{5 π}{6}$

$- \frac{π}{6}, \frac{5 π}{6}$

$\frac{π}{6}, - \frac{5 π}{6}$

$\frac{π}{6}, \frac{5 π}{6}$

সমাধান কর: $s e c^{2} θ + \tan^{2} θ = \frac{5}{3}, 0 < θ < π$

$- \frac{π}{6}, - \frac{5 π}{6}$

$- \frac{π}{6}, \frac{5 π}{6}$

$\frac{π}{6}, - \frac{5 π}{6}$

$\frac{π}{6}, \frac{5 π}{6}$

সমাধান কর: $s e c^{2} θ + \tan^{2} θ = \frac{5}{3}, 0 < θ < π$

$- \frac{π}{6}, - \frac{5 π}{6}$

$- \frac{π}{6}, \frac{5 π}{6}$

$\frac{π}{6}, - \frac{5 π}{6}$

$\frac{π}{6}, \frac{5 π}{6}$

সমাধান কর: $s e c^{2} θ + \tan^{2} θ = \frac{5}{3}, 0 < θ < π$

$- \frac{π}{6}, - \frac{5 π}{6}$

$- \frac{π}{6}, \frac{5 π}{6}$

$\frac{π}{6}, - \frac{5 π}{6}$

$\frac{π}{6}, \frac{5 π}{6}$

সমাধান কর: $s e c^{2} θ + \tan^{2} θ = \frac{5}{3}, 0 < θ < π$

$- \frac{π}{6}, - \frac{5 π}{6}$

$- \frac{π}{6}, \frac{5 π}{6}$

$\frac{π}{6}, - \frac{5 π}{6}$

$\frac{π}{6}, \frac{5 π}{6}$

সমাধান কর: $s e c^{2} θ + \tan^{2} θ = \frac{5}{3}, 0 < θ < π$

$- \frac{π}{6}, - \frac{5 π}{6}$

$- \frac{π}{6}, \frac{5 π}{6}$

$\frac{π}{6}, - \frac{5 π}{6}$

$\frac{π}{6}, \frac{5 π}{6}$

সমাধান কর: $s e c^{2} θ + \tan^{2} θ = \frac{5}{3}, 0 < θ < π$

$- \frac{π}{6}, - \frac{5 π}{6}$

$- \frac{π}{6}, \frac{5 π}{6}$

$\frac{π}{6}, - \frac{5 π}{6}$

$\frac{π}{6}, \frac{5 π}{6}$

সমাধান কর: $s e c^{2} θ + \tan^{2} θ = \frac{5}{3}, 0 < θ < π$

$- \frac{π}{6}, - \frac{5 π}{6}$

$- \frac{π}{6}, \frac{5 π}{6}$

$\frac{π}{6}, - \frac{5 π}{6}$

$\frac{π}{6}, \frac{5 π}{6}$

সমাধান কর: $s e c^{2} θ + \tan^{2} θ = \frac{5}{3}, 0 < θ < π$

$- \frac{π}{6}, - \frac{5 π}{6}$

$- \frac{π}{6}, \frac{5 π}{6}$

$\frac{π}{6}, - \frac{5 π}{6}$

$\frac{π}{6}, \frac{5 π}{6}$

সমাধান কর: $s e c^{2} θ + \tan^{2} θ = \frac{5}{3}, 0 < θ < π$

$- \frac{π}{6}, - \frac{5 π}{6}$

$- \frac{π}{6}, \frac{5 π}{6}$

$\frac{π}{6}, - \frac{5 π}{6}$

$\frac{π}{6}, \frac{5 π}{6}$

সমাধান কর: $s e c^{2} θ + \tan^{2} θ = \frac{5}{3}, 0 < θ < π$

$- \frac{π}{6}, - \frac{5 π}{6}$

$- \frac{π}{6}, \frac{5 π}{6}$

$\frac{π}{6}, - \frac{5 π}{6}$

$\frac{π}{6}, \frac{5 π}{6}$

সমাধান কর: $s e c^{2} θ + \tan^{2} θ = \frac{5}{3}, 0 < θ < π$

$- \frac{π}{6}, - \frac{5 π}{6}$

$- \frac{π}{6}, \frac{5 π}{6}$

$\frac{π}{6}, - \frac{5 π}{6}$

$\frac{π}{6}, \frac{5 π}{6}$

সমাধান কর: $s e c^{2} θ + \tan^{2} θ = \frac{5}{3}, 0 < θ < π$

$- \frac{π}{6}, - \frac{5 π}{6}$

$- \frac{π}{6}, \frac{5 π}{6}$

$\frac{π}{6}, - \frac{5 π}{6}$

$\frac{π}{6}, \frac{5 π}{6}$

সমাধান কর: $s e c^{2} θ + \tan^{2} θ = \frac{5}{3}, 0 < θ < π$

$- \frac{π}{6}, - \frac{5 π}{6}$

$- \frac{π}{6}, \frac{5 π}{6}$

$\frac{π}{6}, - \frac{5 π}{6}$

$\frac{π}{6}, \frac{5 π}{6}$

সমাধান কর: $s e c^{2} θ + \tan^{2} θ = \frac{5}{3}, 0 < θ < π$

$- \frac{π}{6}, - \frac{5 π}{6}$

$- \frac{π}{6}, \frac{5 π}{6}$

$\frac{π}{6}, - \frac{5 π}{6}$

$\frac{π}{6}, \frac{5 π}{6}$

সমাধান কর: $s e c^{2} θ + \tan^{2} θ = \frac{5}{3}, 0 < θ < π$

$- \frac{π}{6}, - \frac{5 π}{6}$

$- \frac{π}{6}, \frac{5 π}{6}$

$\frac{π}{6}, - \frac{5 π}{6}$

$\frac{π}{6}, \frac{5 π}{6}$

সমাধান কর: $s e c^{2} θ + \tan^{2} θ = \frac{5}{3}, 0 < θ < π$

$- \frac{π}{6}, - \frac{5 π}{6}$

$- \frac{π}{6}, \frac{5 π}{6}$

$\frac{π}{6}, - \frac{5 π}{6}$

$\frac{π}{6}, \frac{5 π}{6}$

সমাধান কর: $s e c^{2} θ + \tan^{2} θ = \frac{5}{3}, 0 < θ < π$

$- \frac{π}{6}, - \frac{5 π}{6}$

$- \frac{π}{6}, \frac{5 π}{6}$

$\frac{π}{6}, - \frac{5 π}{6}$

$\frac{π}{6}, \frac{5 π}{6}$

সমাধান কর: $s e c^{2} θ + \tan^{2} θ = \frac{5}{3}, 0 < θ < π$

$- \frac{π}{6}, - \frac{5 π}{6}$

$- \frac{π}{6}, \frac{5 π}{6}$

$\frac{π}{6}, - \frac{5 π}{6}$

$\frac{π}{6}, \frac{5 π}{6}$

সমাধান কর: $s e c^{2} θ + \tan^{2} θ = \frac{5}{3}, 0 < θ < π$

$- \frac{π}{6}, - \frac{5 π}{6}$

$- \frac{π}{6}, \frac{5 π}{6}$

$\frac{π}{6}, - \frac{5 π}{6}$

$\frac{π}{6}, \frac{5 π}{6}$

সমাধান কর: $s e c^{2} θ + \tan^{2} θ = \frac{5}{3}, 0 < θ < π$

$- \frac{π}{6}, - \frac{5 π}{6}$

$- \frac{π}{6}, \frac{5 π}{6}$

$\frac{π}{6}, - \frac{5 π}{6}$

$\frac{π}{6}, \frac{5 π}{6}$

সমাধান কর: $s e c^{2} θ + \tan^{2} θ = \frac{5}{3}, 0 < θ < π$

$- \frac{π}{6}, - \frac{5 π}{6}$

$- \frac{π}{6}, \frac{5 π}{6}$

$\frac{π}{6}, - \frac{5 π}{6}$

$\frac{π}{6}, \frac{5 π}{6}$

সমাধান কর: $s e c^{2} θ + \tan^{2} θ = \frac{5}{3}, 0 < θ < π$

$- \frac{π}{6}, - \frac{5 π}{6}$

$- \frac{π}{6}, \frac{5 π}{6}$

$\frac{π}{6}, - \frac{5 π}{6}$

$\frac{π}{6}, \frac{5 π}{6}$

সমাধান কর: $s e c^{2} θ + \tan^{2} θ = \frac{5}{3}, 0 < θ < π$

$- \frac{π}{6}, - \frac{5 π}{6}$

$- \frac{π}{6}, \frac{5 π}{6}$

$\frac{π}{6}, - \frac{5 π}{6}$

$\frac{π}{6}, \frac{5 π}{6}$

সমাধান কর: $s e c^{2} θ + \tan^{2} θ = \frac{5}{3}, 0 < θ < π$

$- \frac{π}{6}, - \frac{5 π}{6}$

$- \frac{π}{6}, \frac{5 π}{6}$

$\frac{π}{6}, - \frac{5 π}{6}$

$\frac{π}{6}, \frac{5 π}{6}$

সমাধান কর: $s e c^{2} θ + \tan^{2} θ = \frac{5}{3}, 0 < θ < π$

$- \frac{π}{6}, - \frac{5 π}{6}$

$- \frac{π}{6}, \frac{5 π}{6}$

$\frac{π}{6}, - \frac{5 π}{6}$

$\frac{π}{6}, \frac{5 π}{6}$

সমাধান কর: $s e c^{2} θ + \tan^{2} θ = \frac{5}{3}, 0 < θ < π$

$- \frac{π}{6}, - \frac{5 π}{6}$

$- \frac{π}{6}, \frac{5 π}{6}$

$\frac{π}{6}, - \frac{5 π}{6}$

$\frac{π}{6}, \frac{5 π}{6}$

সমাধান কর: $s e c^{2} θ + \tan^{2} θ = \frac{5}{3}, 0 < θ < π$

$- \frac{π}{6}, - \frac{5 π}{6}$

$- \frac{π}{6}, \frac{5 π}{6}$

$\frac{π}{6}, - \frac{5 π}{6}$

$\frac{π}{6}, \frac{5 π}{6}$

সমাধান কর: $s e c^{2} θ + \tan^{2} θ = \frac{5}{3}, 0 < θ < π$

$- \frac{π}{6}, - \frac{5 π}{6}$

$- \frac{π}{6}, \frac{5 π}{6}$

$\frac{π}{6}, - \frac{5 π}{6}$

$\frac{π}{6}, \frac{5 π}{6}$

সমাধান কর: $s e c^{2} θ + \tan^{2} θ = \frac{5}{3}, 0 < θ < π$

$- \frac{π}{6}, - \frac{5 π}{6}$

$- \frac{π}{6}, \frac{5 π}{6}$

$\frac{π}{6}, - \frac{5 π}{6}$

$\frac{π}{6}, \frac{5 π}{6}$

সমাধান কর: $s e c^{2} θ + \tan^{2} θ = \frac{5}{3}, 0 < θ < π$

$- \frac{π}{6}, - \frac{5 π}{6}$

$- \frac{π}{6}, \frac{5 π}{6}$

$\frac{π}{6}, - \frac{5 π}{6}$

$\frac{π}{6}, \frac{5 π}{6}$

সমাধান কর: $s e c^{2} θ + \tan^{2} θ = \frac{5}{3}, 0 < θ < π$

$- \frac{π}{6}, - \frac{5 π}{6}$

$- \frac{π}{6}, \frac{5 π}{6}$

$\frac{π}{6}, - \frac{5 π}{6}$

$\frac{π}{6}, \frac{5 π}{6}$

সমাধান কর: $s e c^{2} θ + \tan^{2} θ = \frac{5}{3}, 0 < θ < π$

$- \frac{π}{6}, - \frac{5 π}{6}$

$- \frac{π}{6}, \frac{5 π}{6}$

$\frac{π}{6}, - \frac{5 π}{6}$

$\frac{π}{6}, \frac{5 π}{6}$

সমাধান কর: $s e c^{2} θ + \tan^{2} θ = \frac{5}{3}, 0 < θ < π$

$- \frac{π}{6}, - \frac{5 π}{6}$

$- \frac{π}{6}, \frac{5 π}{6}$

$\frac{π}{6}, - \frac{5 π}{6}$

$\frac{π}{6}, \frac{5 π}{6}$

সমাধান কর: $s e c^{2} θ + \tan^{2} θ = \frac{5}{3}, 0 < θ < π$

$- \frac{π}{6}, - \frac{5 π}{6}$

$- \frac{π}{6}, \frac{5 π}{6}$

$\frac{π}{6}, - \frac{5 π}{6}$

$\frac{π}{6}, \frac{5 π}{6}$

সমাধান কর: $s e c^{2} θ + \tan^{2} θ = \frac{5}{3}, 0 < θ < π$

$- \frac{π}{6}, - \frac{5 π}{6}$

$- \frac{π}{6}, \frac{5 π}{6}$

$\frac{π}{6}, - \frac{5 π}{6}$

$\frac{π}{6}, \frac{5 π}{6}$

সমাধান কর: $s e c^{2} θ + \tan^{2} θ = \frac{5}{3}, 0 < θ < π$

$- \frac{π}{6}, - \frac{5 π}{6}$

$- \frac{π}{6}, \frac{5 π}{6}$

$\frac{π}{6}, - \frac{5 π}{6}$

$\frac{π}{6}, \frac{5 π}{6}$

সমাধান কর: $s e c^{2} θ + \tan^{2} θ = \frac{5}{3}, 0 < θ < π$

$- \frac{π}{6}, - \frac{5 π}{6}$

$- \frac{π}{6}, \frac{5 π}{6}$

$\frac{π}{6}, - \frac{5 π}{6}$

$\frac{π}{6}, \frac{5 π}{6}$

সমাধান কর: $s e c^{2} θ + \tan^{2} θ = \frac{5}{3}, 0 < θ < π$

$- \frac{π}{6}, - \frac{5 π}{6}$

$- \frac{π}{6}, \frac{5 π}{6}$

$\frac{π}{6}, - \frac{5 π}{6}$

$\frac{π}{6}, \frac{5 π}{6}$

সমাধান কর: $s e c^{2} θ + \tan^{2} θ = \frac{5}{3}, 0 < θ < π$

$- \frac{π}{6}, - \frac{5 π}{6}$

$- \frac{π}{6}, \frac{5 π}{6}$

$\frac{π}{6}, - \frac{5 π}{6}$

$\frac{π}{6}, \frac{5 π}{6}$

সমাধান কর: $s e c^{2} θ + \tan^{2} θ = \frac{5}{3}, 0 < θ < π$

$- \frac{π}{6}, - \frac{5 π}{6}$

$- \frac{π}{6}, \frac{5 π}{6}$

$\frac{π}{6}, - \frac{5 π}{6}$

$\frac{π}{6}, \frac{5 π}{6}$

সমাধান কর: $s e c^{2} θ + \tan^{2} θ = \frac{5}{3}, 0 < θ < π$

$- \frac{π}{6}, - \frac{5 π}{6}$

$- \frac{π}{6}, \frac{5 π}{6}$

$\frac{π}{6}, - \frac{5 π}{6}$

$\frac{π}{6}, \frac{5 π}{6}$

সমাধান কর: $s e c^{2} θ + \tan^{2} θ = \frac{5}{3}, 0 < θ < π$

$- \frac{π}{6}, - \frac{5 π}{6}$

$- \frac{π}{6}, \frac{5 π}{6}$

$\frac{π}{6}, - \frac{5 π}{6}$

$\frac{π}{6}, \frac{5 π}{6}$

সমাধান কর: $s e c^{2} θ + \tan^{2} θ = \frac{5}{3}, 0 < θ < π$

$- \frac{π}{6}, - \frac{5 π}{6}$

$- \frac{π}{6}, \frac{5 π}{6}$

$\frac{π}{6}, - \frac{5 π}{6}$

$\frac{π}{6}, \frac{5 π}{6}$

সমাধান কর: $s e c^{2} θ + \tan^{2} θ = \frac{5}{3}, 0 < θ < π$

$- \frac{π}{6}, - \frac{5 π}{6}$

$- \frac{π}{6}, \frac{5 π}{6}$

$\frac{π}{6}, - \frac{5 π}{6}$

$\frac{π}{6}, \frac{5 π}{6}$

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