The value of tan203 - - tan22 - - tan203 -tan22 - is

The correct option is D 1 tan 225 =+1 tan (203+22) =+1 tan 203 +tan 22 #160; 1 tan 203 tan 22 #160; =+1 ⇒tan 203 +tan 22 =+1 ...

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Trigonometric Identities

The value of ...

Question

The value of $tan 203^{\circ} + tan 22^{\circ} + tan 203^{\circ} tan 22^{\circ}$ is

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\frac{tan 23^{\circ} + tan 22^{\circ}}{1 - tan 23^{\circ} . tan 22^{\circ}}

{tan}^{2} 2^{\circ} + {tan}^{2} 4^{\circ} + \dots + {tan}^{2} 88^{\circ} = a,

89^{\circ} \sum θ = 1^{\circ} \frac{{sin}^{4} θ + {cos}^{4} θ}{{sin}^{2} θ {cos}^{2} θ}

tan 22^{0}

tan 23^{0}

x^{2} + a x + b = 0

tan 22^{\circ}

tan 23^{\circ}

x^{2} + a x + b = 0

P = {log}_{2} (cos 1^{\circ} \cdot cos 2^{\circ} \cdot cos 4^{\circ} \cdot cos 8^{\circ} \dots cos 1024^{\circ} \cdot cos 2048^{\circ})

Q = {log}_{2} ((1 + tan 23^{\circ}) (1 + tan 22^{\circ}))

R = {log}_{2} (sin 1^{\circ})

S = {log}_{2} (cos 46^{\circ}),

| (P + Q + R) - S |

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