![SOLVED: Show that sin 40 = cos (20) + cos (40). 8 2 Which of the following four statements establishes the identity? OA sin 40 = sin 20) 2 = CoS (202) SOLVED: Show that sin 40 = cos (20) + cos (40). 8 2 Which of the following four statements establishes the identity? OA sin 40 = sin 20) 2 = CoS (202)](https://cdn.numerade.com/ask_images/5f966ecbbeda4009bcb0ab6832ccb1d0.jpg)
SOLVED: Show that sin 40 = cos (20) + cos (40). 8 2 Which of the following four statements establishes the identity? OA sin 40 = sin 20) 2 = CoS (202)
![32, 1-cos 20 = 2 cos 6 and 1- cos 20 = 2 sin' Column-1 Column-II sin 20 p) cot 0 1+cos 20 sin 20 q) tano 1- cos 20 1-sin 20 + cos 20 D I) cot 1 + sin 20 - cos 20 1 + sin 0 - coses 1 + sin + cos t) sin e 32, 1-cos 20 = 2 cos 6 and 1- cos 20 = 2 sin' Column-1 Column-II sin 20 p) cot 0 1+cos 20 sin 20 q) tano 1- cos 20 1-sin 20 + cos 20 D I) cot 1 + sin 20 - cos 20 1 + sin 0 - coses 1 + sin + cos t) sin e](https://toppr-doubts-media.s3.amazonaws.com/images/8474459/fb4c1b48-dfb6-43c5-a0e9-8ed0e6cf5c7e.jpg)
32, 1-cos 20 = 2 cos 6 and 1- cos 20 = 2 sin' Column-1 Column-II sin 20 p) cot 0 1+cos 20 sin 20 q) tano 1- cos 20 1-sin 20 + cos 20 D I) cot 1 + sin 20 - cos 20 1 + sin 0 - coses 1 + sin + cos t) sin e
![cos 0 + cos 20 + cos 30 + ... +cos{(n − 1)0} + cos no is equal to cos(n + 1)0 Correct Answer cos (0+ (n = 3)C) sin (19) Your Answer D. sin (10).cos((n +1)0} cos 0 + cos 20 + cos 30 + ... +cos{(n − 1)0} + cos no is equal to cos(n + 1)0 Correct Answer cos (0+ (n = 3)C) sin (19) Your Answer D. sin (10).cos((n +1)0}](https://toppr-doubts-media.s3.amazonaws.com/images/12642434/a6a988ad-16c6-4050-b074-d6cac8998a4c.jpg)
cos 0 + cos 20 + cos 30 + ... +cos{(n − 1)0} + cos no is equal to cos(n + 1)0 Correct Answer cos (0+ (n = 3)C) sin (19) Your Answer D. sin (10).cos((n +1)0}
![What is the value of sin(10)cos(20)sin(30)cos(40)sin(50)cos(60)sin(70)cos(80)? Not in radians, in degrees. | Socratic What is the value of sin(10)cos(20)sin(30)cos(40)sin(50)cos(60)sin(70)cos(80)? Not in radians, in degrees. | Socratic](https://useruploads.socratic.org/IK25ycsASbety18tGT8x_New%20Doc%202018-01-06_1.jpg)