Advertisements
Advertisements
Question
Evaluate the following: `(cos34° cos35°)/(sin57° sin56°)`
Advertisements
Solution
`(cos34° cos35°)/(sin57° sin56°)`
= `(cos(90° - 56°) cos(90° - 57°))/(sin57° sin56°)`
= `(sin56° sin57°)/(sin57° sin56°)`
= 1.
APPEARS IN
RELATED QUESTIONS
If 4 cos2 x° - 1 = 0 and 0 ∠ x° ∠ 90°,
find:(i) x°
(ii) sin2 x° + cos2 x°
(iii) `(1)/(cos^2xx°) – (tan^2 xx°)`
Solve the following equation for A, if sec 2A = 2
Solve the following equation for A, if 2 sin 3 A = 1
Solve for x : cos (2x - 30°) = 0
Find the value of 'A', if 2 sin 2A = 1
If `sqrt(3)` sec 2θ = 2 and θ< 90°, find the value of
cos2 (30° + θ) + sin2 (45° - θ)
In a trapezium ABCD, as shown, AB ‖ DC, AD = DC = BC = 24 cm and ∠A = 30°. Find: length of AB
Evaluate the following: `(sec34°)/("cosec"56°)`
Evaluate the following: `(tan12°)/(cot78°)`
Evaluate the following: sin22° cos44° - sin46° cos68°
