$\tan 20^{\circ} \tan 80^{\circ} \cot 50^{\circ}$ का मान ज्ञात कीजिए।

  • A
    $\sqrt{3}$
  • B
    $\frac{1}{\sqrt{3}}$
  • C
    $\frac{1}{2 \sqrt{3}}$
  • D
    $2 \sqrt{3}$

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यदि $\sin ^{2} \theta+3 \cos \theta=2$ है, तो $\cos ^{3} \theta+\sec ^{3} \theta$ का मान ज्ञात कीजिए।

$\cos 20^{\circ} + 2 \sin^2 55^{\circ} - \sqrt{2} \sin 65^{\circ}$ का मान है

List-$I$ की वस्तुओं का मिलान List-$II$ की प्रविष्टियों से कीजिए।
List-$I$List-$II$
$(I)$ $\sin^2 5^{\circ} + \sin^2 10^{\circ} + \sin^2 15^{\circ} + \dots + \sin^2 90^{\circ}$$(A)$ $0$
$(II)$ $\tan^2 5^{\circ} \cdot \tan^2 10^{\circ} \cdot \tan^2 15^{\circ} \dots \tan^2 85^{\circ}$$(B)$ $\frac{19}{2}$
$(III)$ $\cos^2 5^{\circ} + \cos^2 10^{\circ} + \cos^2 15^{\circ} + \dots + \cos^2 180^{\circ}$$(C)$ $18$
$(IV)$ $\cot 5^{\circ} + \cot 10^{\circ} + \cot 15^{\circ} + \dots + \cot 175^{\circ}$$(D)$ $1$
$(E)$ $-1$

मान लीजिए $P = \{ \theta : \sin \theta - \cos \theta = \sqrt{2} \cos \theta \}$ और $Q = \{ \theta : \sin \theta + \cos \theta = \sqrt{2} \sin \theta \}$ दो समुच्चय हैं। तो

यदि $\frac{\cos (\theta_1+\theta_2)}{\cos (\theta_1-\theta_2)}+\frac{\cos (\theta_3-\theta_4)}{\cos (\theta_3+\theta_4)}=0$ है,तो $\cot \theta_1 \cdot \cot \theta_2 \cdot \cot \theta_3 \cdot \cot \theta_4=$

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