Math, asked by BrainlyHelper, 1 year ago

find the value of :Cot(90–θ )tan θ-(Cosec(90–θ)Secθ / Sin12°Cos15°Sec78°Cosec75° )+ (Cos²(50 + θ) tan² (40 –θ )/ tan15°tan37°tan53°tan75°)

Answers

Answered by nikitasingh79
4
Mistake in the question.
instead of tan²θ it is cos²θ.

Cot(90–θ )tan θ-(Cosec(90–θ)Secθ / Sin12°Cos15°Sec78°Cosec75° )+ (Cos²(50 + θ) cos² (40 –θ )/ tan15°tan37°tan53°tan75°)

SOLUTION IS IN THE ATTACHMENT

Trigonometry is the study of the relationship between the sides and angles of a triangle.
•Two angles are said to be complementary of their sum is equal to 90° .
θ & (90° - θ) are complementary angles.
•An equation involving trigonometry ratios of an angle is called is called a trigonometric  identity, if it is true for all values of the angles involved.
•For any acute angle θ, we have 3 identities.
i) sin² θ + cos² θ = 1 ,ii) 1 + tan² θ = sec² θ , iii) cot² θ +1 = cosec² θ.


HOPE THIS WILL HELP YOU....

Attachments:
Answered by alokbora33
0

Step-by-step explanation:

cot (90°-theta ) tan theta - cosec (90°-theta) sec theta / sin 12°cos15° sec78° cose 75° + cos^2 (50° + theta ) tan^2 (40°-theta ) /tan 15° tan 37° tan 53° tan 75°

Similar questions