81 Bài tập Phương trình lượng giác đủ dạng
62/. cos2x + cos4x + cos6x = cosxcos2xcos3x + 2
63/. cosx + cos2x + cos3x + cos4x = 0
64/. sin4x + cos2x + 4cos6x = 0
65/. sinx + sin2x + sin3x + sin4x = cosx + cos2x + cos3x + cos4x
66/.sin3x.cos3x + cos3x.sin3x = sin34x
67/. 2tgx + cotg2x = 2sin2x + 1/sin2x
Ph¬ng tr×nh lîng gi¸c-PDT 1/. T×m xÎ (0; 2p) cña pt : 2/. sin23x - cos24x = sin25x - cos26x 3/. T×m x Î [0;14] : cos3x - 4cos2x + 3cosx - 4 = 0 . 4/. cosx+ cos2x + cos3x + cos4x + cos5x = -1/2 5/.(cos2x - 1)(sin2x + cosx + sinx) = sin22x 6/.5sinx - 2 = 3(1 - sinx)tg2x 7/.cotgx - 1 = + sin2x - sin2x 8/.cotgx - tgx + 4sin2x = 9/. 10/. 10/. 12/. cos23xcos2x - cos2x = 0 13/. 1 + sinx + cosx + sin2x + cos2x = 0 14/. cos3x + cos2x - cosx - 1 = 0 15/. 16/.cotx + sinx(1+tanx.tanx/2) = 4 17/. 18/. 2sin22x + sin7x - 1 = sinx 19/. 20/.T×m m: cã Ýt nhÊt mét nghiÖm thuéc ®o¹n 21/. 22/. 23/. tgx + cosx - cos2x = sinx(1 + tgxtgx/2) 24/. 25/. 26/. 27/. cos2x + cosx(2tg2x - 1) = 2 29/. sin(pcosx) = 1 30/. 31/. 32/. 33/. 34/. 35/. 36/.Cho PT: (2) (a lµ tham sè) a) Gi¶i a =1/3. b) T×m a ®Ó ph¬ng tr×nh (2) cã nghiÖm ? 37/.Cho ph¬ng tr×nh: 1) Gi¶i m = 1. 2) m=? ®Ó PT cã nghiÖm/. 38/. 39/. 40/. 41/. 42/.Cho ph¬ng tr×nh: 1) Gi¶i m = 6. 2) m=? ®Ó PT cã ®óng 2 ng PB/. 43/. 43/.A/. 44/. 45/. 46/. 47/.tg2x + cotgx = 8cos2x 48/. 49/. 50/. sinx.cosx + cosx = -2sin2x - sinx + 1 51/. sin3x = cosx.cos2x.(tg2x + tg2x) 52/. 53/. 54/. 55/. 56/. 57/. 58/. GBL: 2m(cosx + sinx) = 2m2 + cosx - sinx + 3/2 59/. 60/. 61/. 62/. cos2x + cos4x + cos6x = cosxcos2xcos3x + 2 63/. cosx + cos2x + cos3x + cos4x = 0 64/. sin4x + cos2x + 4cos6x = 0 65/. sinx + sin2x + sin3x + sin4x = cosx + cos2x + cos3x + cos4x 66/.sin3x.cos3x + cos3x.sin3x = sin34x 67/. 2tgx + cotg2x = 2sin2x + 1/sin2x 68/. cosx.sinx + 69/.cos7x - tm: 70/.9sinx + 6cosx - 3sin2x + cos2x = 8 71/. 3(cotgx - cosx) - 5(tgx - sinx) = 2 72/. 73/. tgx + 2cotg2x = sin2x 74/.2cosxcos2x = 1 + cos2x + cos3x 75/. 3sinx + 2cosx = 2 + 3tgx 76/. sin3x.cos3x + cos3x.sin3x = sin34x 77/ 78/.T×m nghiÖm: sinxcos4x + 2sin22x = 1 - 4 tm : 79/.(1 + tgx)(1 + sin2x) = 1 + tgx 80/.2sin3x - sinx = 2cos3x - cosx + cos2x 81/.sinx + cosx + cos2x - 2sinx.cosx = 0
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