Advertisements
Advertisements
Question
Find the value of 'x' in each of the following:
Advertisements
Solution

From the figure, we have
sin x = `"BC"/"AC"`
⇒ sin x = `(15/sqrt(2))/(15)`
⇒ sin x = `(1)/sqrt(2)`
⇒ sin x = sin45°
⇒ x = 45°.
APPEARS IN
RELATED QUESTIONS
Solve for x : cos2 30° + cos2 x = 1
Solve for x : sin2 60° + cos2 (3x- 9°) = 1
Find the value of 'A', if cot 3A = 1
If tanθ= cotθ and 0°≤ θ ≤ 90°, find the value of 'θ'.
Evaluate the following: `((sin3θ - 2sin4θ))/((cos3θ - 2cos4θ))` when 2θ = 30°
If `sqrt(3)`sec 2θ = 2 and θ< 90°, find the value of θ
Find the value 'x', if:
Evaluate the following: sin(35° + θ) - cos(55° - θ) - tan(42° + θ) + cot(48° - θ)
Evaluate the following: `(2sin25° sin35° sec55° sec65°)/(5tan 29° tan45° tan61°) + (3cos20° cos50° cot70° cot40°)/(5tan20° tan50° sin70° sin40°)`
Prove the following: sin58° sec32° + cos58° cosec32° = 2
