Advertisements
Advertisements
प्रश्न
Solve: 2cos2θ + sin θ - 2 = 0.
Advertisements
उत्तर
2cos2θ + sin θ - 2 = 0
⇒ 2( 1 - sin2θ) + sin θ - 2 = 0
⇒ 2 - 2 sin2θ + sin θ - 2 = 0
⇒ - sin θ( 2 sin θ - 1) = 0
⇒ sin θ( 2 sin θ - 1) = 0
⇒ sin θ = 0 or 2 sin θ - 1 = 0
⇒ sin θ = 0 or sin θ = `1/2`
⇒ θ = 30°
संबंधित प्रश्न
`\text{Evaluate }\frac{\tan 65^\circ }{\cot 25^\circ}`
if `cos theta = 4/5` find all other trigonometric ratios of angles θ
If `sin theta = 1/sqrt2` find all other trigonometric ratios of angle θ.
Solve.
`tan47/cot43`
Solve.
`cos55/sin35+cot35/tan55`
Solve.
sin42° sin48° - cos42° cos48°
Write the value of tan 10° tan 15° tan 75° tan 80°?
If \[\tan \theta = \frac{3}{4}\] then cos2 θ − sin2 θ =
If 5θ and 4θ are acute angles satisfying sin 5θ = cos 4θ, then 2 sin 3θ −\[\sqrt{3} \tan 3\theta\] is equal to
The value of \[\frac{\tan 55°}{\cot 35°}\] + cot 1° cot 2° cot 3° .... cot 90°, is
