Answer number 39. Need the precise number. I have attached what the book answer was TT+ 2nт,237T+ 2nт 9.1. two 3. one5. false 7.+ nT47T+ 2лп 13.4TTT215.311.+ 2nт,4TT+ 2nт,34.+ nTT+ 2пт17. 30° + 180°л 19. 210° + 360°п, 330° + 360°n 21. 90° + 360°n23. 60° + 360°n, 120° + 360°п 25. 60° + 360°n, 300° + 360°n27. (23.6°, 156.4°} 29. {82.0°, 278.0°) 31. {131.3°, 311.3°}33. (3.4814, 5.9433} 35. (2.2143, 5.3559} 37. {3.5531, 5.8717}7T 23T39.{19т 35т41.TT 4TT 3T12' 1224 2443.45.3TT 5TTT 3T 5T 7Tт Зт 5т 7т47.4 449.51.6' 4п 5п 7т 11т6 4' 64T 7T 7T 1lT53.55.TT 3T 5T 7T57.4 4' 4' 4T ST4了4' 646.6 6'6т 2т 4т 5тTT 7T 11T59.3' 361.2' 6'663.3.3ர 37 1176' 2IT 5T 7T 11m67. 0, т 69.65.6 66.6.{-) 75. ()T ST 4T 1lTTTT73.TT71.3 63 6Аpplying the Concеpts:77. 60° 79. ~5.7° 81. 28° 35. 3 tan x + 4 036. 2 sec x - 7 = 037. 2 csc x + 5 = 038. cos x = 0.1106In Exercises 39-46, find all solutions of each equation in theinterval [0, 277).TTTT39. sin x +4+ 1 = 0440. 2 cos x -241. see(1- + 2 = 0 42. ee(x +) - 2= 043. VŠ uan 1-)-1-0TTT42. csc | x +8.TTtan x –-1 = 0TT44. cot+ 1 = 045. 2 in (- -) 1TT+ 1 = 03TT46. 2 cos x ++ V2 = 03.In Exercises 47-54, find all solutions of each equation in theinterval [0, 27).47. (sin x + 1) (tan x - 1) = 048. (2 cos x + 1)(V3 tan x - 1) = 040

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Accepted Answer

We need to find all solutions of the the given equation in the interval [ 0, 2π).
sinx+π4=12

In Exercises 39-46, find all solutions of each equation in the interval [0, 27).